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ISSN 0024sources, 2011, Vol. 46, No. 1, pp.
Original Russian Text © G. Berthault, A.V. Lalomov, M.A. Tugarova, 2011, published in Litologiya i Poleznye Iskopaemye, 2011, No. 1, pp.
Reconstruction of Paleolithodynamic Formation Conditions
of
Russian Platform
G. Berthaulta, A. V. Lalomovb, and M. A. Tugarovac
a28 boulevard Thiers, 78250 Meulan, France e
bInstitute of Geology of Ore Deposits, Petrography, Mineralogy, and Geochemistry, Russian Academy of Sciences,
Staromonetnyi per. 35, Moscow, 119017 Russia e
cSt. Petersburg State University, Universitetskaya nab. 7/9, St. Petersburg, 198904 Russia e
Received September 16, 2009
DOI: 10.1134/S0024490211010020
Lithodynamic processes represent one of the most important factors in the formation of terrigenous sed imentary sequences. Therefore, the study of pale olithodynamics allows us to elucidate formation con ditions of clastic rocks. Of special interest is the assess ment of quantitative parameters of paleolithodynamic processes. Such a possibility is provided by recent studies in the field of hydraulic engineering, hydrody namics, and geological engineering, which reveal rela tionships between hydrodynamic characteristics of depositional environments, parameters of the sedi ment drift (hereafter, just drift), and
The study was carried out in several stages to solve the problem:
(1)Reconstruction of hydrodynamic parameters of depositional environments based on the grain size composition and rock textures. Relationships between drift rate (scouring velocity and initial precipitation rate of sediments of the given size) and grain size char acteristics of sediments were established based on experimental and natural observations (Hjulstrom, 1935; Grishin, 1982). In paleolithodynamic recon structions, one should take into account that the min imal drift rate is recorded during settling of the trans ported clastic material on the bottom layer. There is no
question that the drift rate was greater during the stable transportation of material (especially in the erosion phase) than that during the formation of a routine sed imentary layer. Since it is impossible to establish the excess value with sufficient reliability in most cases, the drift rate obtained during calculations is minimal.
(2)Based on the calculated values of the paleodrift rate in the facies zone under study the dependence of sediment load on hydrodynamic characteristics of the environment, and the grain size composition of sedi
1
ments, one can assess the drift capacity. Here, we should take into account that such dependences are commonly empirical, each having its own field of application. For instance, the Chezy equation yields the most reliable results for deep drifts with a relatively fine material if the ratio between drift depth and parti cle diameter tends to infinity (Julien, 1995); the Bag nold equation (Bagnold, 1956) is applicable to a com pletely turbulent environment at a great power of drifts; and so on. The validity of choosing a method for the reconstruction of lithodynamic parameters of a specific zone in the basin under consideration deter mines the accuracy of the results obtained.
1The drift capacity means the maximum amount of the material that can move in a unit of time in the alongshore drift of sedi ments. The drift power characterizes the real sediment transport rate. The drift capacity and power coincide for saturated drifts if the drift is provided with loose material (Morskaya…, 1980).
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RECONSTRUCTION OF PALEOLITHODYNAMIC FORMATION CONDITIONS |
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Karelian Isthmus |
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Luga R .
12
Fig. 1. Sketch map of the study region. (1)
(3)Based on geometric parameters of the forma tion under study (length in two perpendicular direc tions and average thickness), estimates of the drift capacity within the paleofacies zone, the partial ero sion section of this rock complex, and the stability of paleodrift direction, we can assess the real sedimenta tion timing for this formation using the model of “res ervoir sedimentation” (Julien, 1995).
INVESTIGATION OBJECT
The lithodynamic reconstruction was carried out for the sandy part of the
Field works on the study of Cambrian and Ordovi cian rocks in the Leningrad district were carried out in sections considered as reference ones for the region. Most attention was concentrated on exposures in the Tosna and Sablinka river valleys, where the terrigenous sandy sequence between Lower Cambrian “blue clays” and Lower Ordovician black shales of the Pak erorot Horizon is completely exposed. A series of
exposures in the Izhora, Volkhov, and Syas river valleys were also studied (Fig. 1).
In terms of tectonics, the sequence under study is located at the northwestern periphery of the Moscow Syneclise that was formed in the terminal Proterozoic. This area was predominated by epeirogenic move ments that governed its
The sequence is divided into the following three formations from the bottom to top (Fig. 2).
The Middle Cambrian Sablinka Formation (Є2sb). Classic exposures of the formation are located in the Tosna River valley near the Settlement of Ul’yanovka. The Sablinka Formation is composed of light gray, pinkish, yellowish (ferruginized in places), well graded, fine
stones with plastic brownish gray clay interlayers 0.5– 1 cm thick.
The Sablinka Formation is divided into two subfor mations that are similar in the lithological composi tion but different in textures: horizontal parallel ded structures with ripple marks and fine criss lamination predominate in the lower subformation;
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Lamoshka |
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Tosno |
Volkhov |
Lava |
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Є3ld |
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Є1si
Є2sb1
1 m
50 km
1 |
2 |
3 |
4 |
5 |
6 |
7 |
8 |
9 |
Fig. 2. Section of
(1) Pebble; (2) coarse |
sand; (4) clay; (5) shale; (6) shell detritus; (7) unidirectional |
cross |
1) Sablinka Formation, lower subformation; (Sb2) Sablinka For |
mation, upper subformation; (Ld) Ladoga Formation; (Ts) Tosna Formation.
unidirectional cross
istic of the upper subformation. The detailed textural analysis of the COS sequence is given in the next sec tion.
The formation extends over the whole Leningrad district east of the Luga River and occurs with erosion on the Lower Cambrian “blue clays.” The erosion boundary is relatively even and downcuttings are wide with gentle slopes. The paleorelief amplitude is several meters. Thickness of the Sablinka Formation increases eastward from
The Ladoga Formation (Є3ld) occurs with erosion on the Sablinka sandstones. It is represented by yel lowish gray, mediumell graded,
quartzy and
The lower boundary of the formation is clearly ero sional. Downcuttings of the Ladoga Formation floor (up to
clay balls encountered in the underlying Sablinka For mation. In the lower part, sand becomes medium grained; cross
encountered. Massive or flat
sandstones (with clay interlayers up to
Rocks of the Ladoga Formation are thin: up to 1–
1.2m in the western part of the Leningrad district and up to 3 m in its eastern part.
The Tosna Formation (O1ts) is established through out the whole Leningrad district. It occurs with ero sion on sandstones of the Ladoga Formation and lies with conformity under the Kopor Formation repre sented by black mudstones of the same age. The Tosna Formation is composed of coarse
grained, mainly quartzy, and poorly cemented sand stones with valves of inarticulate brachiopods and detrital material. The trough and cross bedding is characteristic of the rocks. Thickness of the formation varies from 2 to 5 m.
LITHOLOGY AND MINERAL RESOURCES Vol. 46 No. 1 2011
RECONSTRUCTION OF PALEOLITHODYNAMIC FORMATION CONDITIONS |
63 |
STRUCTURAL ANALYSIS OF ROCKS FROM THE
Cambrian and Ordovician sandy rocks of the Len ingrad district exhibit sedimentation textures that are interesting and important for understanding the sequence
tratal erosional surfaces. When studying textures, most attention was concentrated on the shape and spatial position of joints and laminas inside lamina series (if possible, in two perpendicular crossell
as series extension and thickness. Azimuth and dip angles of laminas were also measured. Based on mea surements of the cross bedding, rose diagrams were compiled for each of the distinguished age units: recurrence percentage for crossas
plotted on diagrams. Terminology and classification of bedded structures and ripple marks are given after V.N. Shvanov (1987).
The Sablinka Formation, lower subformation (Є2sb1). Flate
way to cross
flat, parallel, and multidirectional cross bedding is characteristic of the subformation. The upper part of the subformation shows surfaces with ripple marks with the ripples
According to numerous measurements in rocks exposed in valleys of the Tosna and Lava rivers, dip azimuths of the crosso
opposite directions: westestward and east southeastward (Fig. 4a).
The data obtained allow us to establish the genetic type of textures. Linearity and, as a rule, parallelism of joint series, shape of laminas, bedding pattern in per pendicular sections, and narrow rays of rose diagrams directly indicate the generation of these textures due to the migration of rectilinear transverse sand ridges under the influence of bottom currents. Moreover, inclined joints suggest the migration of ridges during a pulsating input of the material (Kutyrev, 1968), whereas symmetrical ripple marks formed in the wave agitation zone indicate the shallowater nature of the basin (Frolov, 1992).
Flater part of the sub
formation suggest that this part of the section was accumulated under relatively deepater conditions below the wave agitation zone (without bottom cur rents) during the settling of sediments from suspension delivered from the adjacent shallower regions of the shelf. Sedimentation conditions changed during dep osition of the upper part: cross
opposite dip directions of oblique lamina and ripple marks indicate that the textures formed in shallow water, hydrodynamically active marine conditions in the wave agitation zone with periodic bottom (most
Fig. 3. Ripple marks in sediments of the Sablinka Forma tion.
probably, tidal) currents. Each tide or ebb cycle formed its own ridge system, which partially or com pletely destroyed earlier ridges and buried them as crosseen
the flow direction and the inclination of cross
series is ambiguous (Kutyrev, 1968), the rose diagram of cross bedding can approximately reflect the clastic material transport in the paleobasin. For the studied sequence characterized by two opposite directions of material transport, the resultant component is directed eastward and indicates an alternating (inter tidal?) regime during the alongshore eastward drift of
2
sediments .
The Sablinka Formation, upper subformation (Є2sb2). The upper part of the Sablinka Formation shows asymmetrical ripple marks with the following parame ters:
Relatively thick and chiefly extended unidirec tional (predominantly to the east) cross
impart a specific appearance to the member (Fig. 5). Thickness of the series is
Deformed and overturned cross
of the synsedimentary syngenetic nature appear in sandstones in the western part of the Leningrad district (Fig. 6). This fact most likely indicates the destruction of sand ridges during increase of the flow rate above the critical value possible for their existence (Reineck and Singh, 1978). The general eastern direction of cross bedded series inclination is retained within the entire domain of the Sablinka Subformation.
2The alongshore drift of sediments means a resultant unidirec tional alongshore transport of sediments over a long time inter val. The drift of sediments may proceed both under the influence of wave energy and diverse currents (for instance, wind
tidal) (Morskaya…, 1980).
LITHOLOGY AND MINERAL RESOURCES Vol. 46 No. 1 2011
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BERTHAULT et al. |
(a) |
0 |
(b) |
0 |
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180 |
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180 |
(c) |
0 |
(d) |
0 |
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180 |
Fig. 4. Rose diagrams of cross |
ns in the |
(a)Sablinka Formation, lower subformation; (b) Sablinka Formation, upper subformation; (c) Ladoga Formation; (d) Tosna Formation.
The nature of textures suggests that the sequence was formed in a stable hydrodynamic regime under the influence of mainly unidirectional long
with intensity decreasing from west to east. The east ward drift direction substantially dominated (Fig. 4b).
Fig. 5. Unidirectional cross |
d series in sandstones of |
the Sablinka Formation. |
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The Ladoga Formation (Є3ld) occurs with hiatus on the Sablinka sandstones with basal pebble beds (clay balls) at the base. They are overlain by the cross
ded sandstones with a series of small thickness
cross
It is apparent that the basal layer of the Ladoga For mation was deposited under conditions of the suprac ritical erosional rate of the flow. Then, the sediments of the Ladoga Formation were mainly deposited in less active hydrodynamic conditions (probably related to deepening of the basin) under the influence of differ ently oriented waves and tidal currents. Azimuths of cross
latitudianal migration of sand material during the result ant alongshore eastward drift of sediments (Fig. 4c).
The Tosna Formation (O1ts). The trough and criss cross
either on the basal cross
thick) or without them above the contact with the Ladoga Formation, represents the main textural
LITHOLOGY AND MINERAL RESOURCES Vol. 46 No. 1 2011
RECONSTRUCTION OF PALEOLITHODYNAMIC FORMATION CONDITIONS |
65 |
parameter determining the appearance of the Tosna Formation. This bedding type was attributed in litera ture to the migration of crescent sand ridges along the bottom, which are formed under the influence of a strong but mainly turbulent flow (Kutyrev, 1968; Shvanov, 1987). The height of paleoridges is likely comparable with the thickness of cross
and varies from
From the bottom to top, bedded structures vary from cross
ding passes into the cross, flat, parallel or alternate bedding with an upsection thinning of cross
series up to the appearance of small obscure cross bedded structures.
The rose diagram of lamina dip in sandstones of the Tosna Formation demonstrates two cross directions of the sediment transport: the main sublatitudinal dip (Fig. 4d) with the prevailing eastward direction and the additional submeridional dip with the prevailing southestward direction.
We can assume that sands of the Tosna Formation were formed under the influence of an intense turbu lent flow grading with time into the temperate laminar one. The alternate sediment migration proceeded under conditions of the basic eastward transport of the material.
Hence, the studied
Table 1 demonstrates average values of grain size characteristics of the studied sediments for the distin guished Middle
Table 1. Grain size parameters of the main stratigraphic units
Fig. 6. Deformed cross
rocks of the Sablinka Formation.
The sequences in the section are generally charac terized by the cyclic nature of variation in grain size characteristics during small fluctuations of these parameters, with amplitude increasing to the top of the section.
CALCULATION OF DRIFT PARAMETERS
Many formulas have been proposed for the calcula tion of drift parameters over the last fifty years. How ever, no universal method has been elaborated so far, and each of the available equations has its own sphere of application. Standing out amidst several calculation models are some basic ones, which pretend to be com plex and universal, and their simplified versions that are less refined and oriented to the solution of partic ular problems with a simpler mathematical apparatus.
In the proposed methods, the drift capacity is cal culated based on grain size characteristics of sedi ments and parameters of depositional environments. Parameters of the environment for paleohydrody namic reconstructions can be established with some
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Sablinka Formation (Є2sb) |
Ladoga Formation (Є3ld) |
Tosna Formation (O1ts) |
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west |
center |
east |
west |
center |
east |
west |
center |
east |
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Ma, mm |
0.28 |
0.18 |
0.16 |
0.13 |
0.23 |
0.12 |
0.30 |
0.26 |
0.21 |
σ, mm |
0.56 |
0.61 |
0.62 |
0.41 |
0.59 |
0.48 |
0.57 |
0.53 |
0.64 |
As |
2.22 |
1.5 |
1.76 |
1.12 |
1.9 |
1.35 |
2.25 |
1.9 |
1.58 |
Ex |
10.9 |
9.6 |
12.8 |
4.4 |
5.4 |
6.2 |
17.5 |
15.3 |
21.5 |
Hr (entropy) |
0.65 |
0.59 |
0.54 |
0.72 |
0.61 |
0.64 |
0.61 |
0.64 |
0.56 |
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Note: Data on grain sizing of clay interlayers were not taken into account. (Ma) Arithmetic mean for grain size, (σ) standard deviation, (As) asymmetry of distribution, (Ex) excess, (Hr) relative entropy of distribution.
LITHOLOGY AND MINERAL RESOURCES Vol. 46 No. 1 2011
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BERTHAULT et al. |
constraints determined by the solution of a reverse problem: calculation based on grain size characteris tics of sediments under study reflects hydrodynamic characteristics of the flow at the sedimentation stage, flow intensity at the sediment transport stage being probably higher.
The Einstein method (Einstein, 1950) is one of the basic methods in geoengineering lithodynamic calcu lations. The method is applicable for calculation of the total discharge of sediment load (tractional and sus pended). Its application is constrained by the predom inance of bed load transported by traction and salta tion over the suspended load, as well as a considerable width of water channel relative to its depth, where the hydraulic radius of the channel (Rh) equal to the cross section area/“wet perimeter” length (width plus dou ble depth) ratio is nearly equal to the channel depth. These peculiarities of the Einstein method suggest that the error of its application is minimal for bottom cur rents in a shallow sea basin composed of sandy mate rial.
The specific total sediment discharge per flow width unit qt can be calculated according to the Ein stein method as the total discharge of bed load qb and suspended qs load that can be expressed by the equa tion:
h
<0.01 mm (in total, about 450 samples) were averaged and grouped for the further treatment in three grain size classes, each representing no less than 19% of the total material volume
The hydraulic size in Table 2 was calculated by the formula:
w = (4(G – 1)gd /3C )0.5, |
(4) |
s D |
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where G is the specific weight of particles; g is the free fall acceleration; ds is the diameter of sediment parti cles, CD is the drag coefficient related to the Reynolds
number for ball(Rep) CD = 24/Rep (Julien, 1995).
The calculation is made for each distinguished grain size class, and the obtained results are summed up.
A detailed description of the Einstein method for practical calculations is given in (Julien, 1995). Results of an analogous calculation made for the COS of the Leningrad district allowed us to determine the specific capacity of drift for each of four studied sequences (Table 3).
qt = qb + |
∫ |
Cvx dz, |
(1) |
CALCULATION OF SEDIMENTATION |
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0 |
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DURATION IN THE SEQUENCE |
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UNDER STUDY |
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where h is the flow depth; С is the suspended load con |
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Parameter of the specific capacity of drift is insuffi |
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centration; vx is the horizontal component of the |
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velocity in the flow direction (x); z is the vertical coor |
cient for calculating the sedimentation duration for |
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dinate. |
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the sequence under study, since this parameter in the |
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Omitting complicated mathematical transforma |
pure state is applicable only in the case of unidirec |
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tional and temporally stable drift. In actual practice, |
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tions presented in the monograph Erosion and Sedi |
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parameters of drifts are changeable with time |
and |
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mentation (Julien, 1995), we obtain the equation: |
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space. The structural analysis of sediments presented |
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qt = qb[1 + I1ln (30h/ds) + I2], |
(2) |
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above suggests periodic changes in the drift direction |
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where ds is the medium size of suspended load, and |
and variations in its intensity that are manifested as |
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two integrals I1 and I2 have a numerical solution or can |
inter |
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be calculated using nomograms elaborated by Ein |
(increase in drift intensity) and clay interlayers |
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stein. |
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(decrease in drift intensity) that should be taken into |
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The function suggested by Einstein for the calcula |
account in calculations. |
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tion of drift capacity takes into account the relation |
Orientation of the cross |
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ship between different grain size classes of sediment in |
odic change in the drift direction in all of the studied |
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flows of different intensities. On this basis, the equa |
sequences, with the ESE direction generally being the |
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tion (1) can be presented as: |
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predominant one. With such a drift regime, the input |
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qt = Σitqti, |
(3) |
of material to a unit cell of the active layer and incre |
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ment of the section thickness are determined by the |
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where it is the content of i |
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difference in opposite vectors of material transport rel |
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qti is the specific discharge of i |
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ative to the general hydrodynamic energy in the unit |
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Gathering of necessary information about bottom |
cell (the sum of all vectors). |
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sediments of a paleobasin is the first step in the method |
For assessing the total drift efficiency based on the |
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application. We distinguished four spatially stable sed |
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rose diagram of crosse have pro |
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imentary complexes: the lower and upper subforma |
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posed the coefficient of asymmetry (Каs) calculated by |
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tions of the Sablinka Formation, as well as the Ladoga |
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the formula: |
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and Tosna formations. The results of the grain size anal |
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Каs = |V+i – |
(5) |
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ysis for 19 size classes within the range from >2 mm to |
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RECONSTRUCTION OF PALEOLITHODYNAMIC FORMATION CONDITIONS |
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Table 2. Grain size characteristics of |
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Grain size, mm |
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Grain size composition in time units, % |
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Hydraulic size (fall ve |
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locity in water), w, mm/s |
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Fractions |
average (d3) |
Sb1 |
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Sb2 |
Ld |
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Ts |
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>0.45 |
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0.64 |
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2.52 |
3.87 |
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7.12 |
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0.34 |
21.97 |
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40.21 |
24.08 |
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36.88 |
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42 |
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0.17 |
49.02 |
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28.48 |
31.87 |
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44.21 |
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19 |
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0.08 |
22.47 |
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24.34 |
32.97 |
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9.44 |
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5 |
<0.055 |
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5.90 |
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4.44 |
7.21 |
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2.35 |
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Percentile |
d16 |
0.082 |
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0.088 |
0.070 |
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0.106 |
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d35 |
0.112 |
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0.112 |
0.095 |
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0.150 |
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d50 |
0.134 |
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0.170 |
0.117 |
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0.190 |
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d65 |
0.168 |
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0.217 |
0.162 |
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0.220 |
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d84 |
0.220 |
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0.250 |
0.250 |
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0.280 |
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Note: (Sb1) Sablinka Formation, lower subformation; (Sb2) Sablinka Formation, upper subformation; (Ld) Ladoga Formation; (Ts) Tosna Formation. Percentiles d16, d35, etc. denote the particle size (mm), relative to which 16, 35, etc. % of particles have smaller sizes.
where Vi is the unit vector of the dip of cross
series, Σ|V+i –
The detailed analysis of erosional surfaces shows that erosional boundaries within the studied Cam
Taking into account peculiarities of erosion con tacts between formations, one can infer that sheet ero sion essentially dominated over riverbed (deep erosion. Under these conditions, baselevel of the ero sion of sequences under study is not always reliably established. Therefore, in order to get a more correct value of the primary volume, we take into account the maximal revealed thickness of the sequence (Hmax) assuming that the primary thickness of sediments and, correspondingly, the formation volume could be greater.
Using the calculated value specific capacity of drift (qt), coefficient of asymmetry for the drift (Каs), length of the sequence in the direction drift direction (L) (about 200 km in the segment accessible for study),
and the maximal established thickness of the sequence
(Hmax), the sedimentation duration for the COS sequence in the Leningrad district (ts) can be calcu
lated by the formula:
ts = (HmaxL)/(qtKаs). |
(6) |
Table 3. Parameters of the formation of
Studied |
q ,m2/day |
К |
L, km |
H |
, m |
t , yr |
sequence |
1 |
аs |
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max |
s |
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Sb1 |
4.7 |
0.34 |
200 |
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8 |
2755 |
Sb2 |
8.5 |
0.63 |
200 |
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4 |
409 |
Ld |
5.1 |
0.49 |
200 |
|
3 |
656 |
Ts |
3.7 |
0.47 |
200 |
|
4 |
1565 |
|
Total: |
|
|
|
26 |
5384 |
|
|
|
|
|||
|
|
|
|
|
|
|
Note: (q1) Specific capacity of drift (sediment discharge) per drift width unit (calculation based on the Einstein method); (Kas) asymmetry coefficient for rose diagram of cross bedding; (L) reliably established length of the studied sequence within the study region; (Hmax) max imal thickness of the sequence; (ts) sedimentation time based on formula (3); (Sb1) Sablinka Formation, lower subformation; (Sb2) Sablinka Formation, upper sub formation; (Ld) Ladoga Formation; (Ts) Tosna For mation.
LITHOLOGY AND MINERAL RESOURCES Vol. 46 No. 1 2011
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BERTHAULT et al. |
The calculation results are presented in Table 3. The relative error of parameters involved in the cal
culation can be rather high. In some cases, the relative error of primary parameters is extremely hard to esti mate. Therefore, we can state with confidence only the order of the value under calculation.
Values of the specific capacity of drift obtained for different COS units confirm the inference based on the suggesting a cyclic
RELATIONSHIP BETWEEN
SEDIMENTOLOGICAL
AND STRATIGRAPHIC DATA
Thus, we observe a situation when the sedimenta tion duration substantially differs from the duration of stratigraphic time interval (hereafter, stratigraphic duration) correlated to the sequence under study, which varies from 20 to 30 Ma according to different assessments.
To determine the time of hiatuses (sediment
rewashing), we use the following formula (Romanovskii, 1977):
V = kH/(T – T*)p, |
(7) |
where V is the sedimentation rate, k is the coefficient including the thinning of primarily formed layers (cor rection for compaction), H is the maximal thickness of rocks within the distinguished stratigraphic unit, T is the unit duration (Ma), and T* is the total time of hia tuses, and p is the measure considering the intensity of interlayer washouts during the sequence formation. Then, the hiatus time can be calculated by the for mula:
T* = T – kH/(Vp). |
(8) |
Substituting in formula (8) the values T = 25 Ma, V = 26 ×
T* = 25 × 106 yr – 1.2 × 26 m/26 ×
=24.988 × 106 yr.
Thus, the calculated real time of formation (sedi mentation duration) corresponds to about 0.05% of the stratigraphic age of this sequence. It should be noted that the sedimentation duration based on the Einstein method is of the conservative nature. If we proceed from sedimentation characteristics of sedi ments, the duration obtained for their formation appears to be extremely low in the geological scale. Based on the analysis of intertidal cycles, Kulyamin and Smirnov (1973) showed that the “pure” sedimen tation time for similar COS in the Baltic region is esti
mated at approximately 170 paleodays (133 for the
Based on the sedimentation analysis of the COS from the Leningrad district, “pure sedimentation time for Lower Paleozoic sands can be estimated at 100– 200 yr. The paradox is that geological time of the Sablinka sequence formation amounts to
Such a situation is not unique. S.V. Mayen wrote: “Due to a wide development of concealed hiatuses…, only a negligible
Since relationship between erosion and transport parameters of the drift is exponential, the main vol ume of geological work
All these objects are characterized by a sharp inconsistency between the stratigraphic duration pre scribed to this sediment complex and the real time of sedimentation. Along with elements formed under intense (sometimes catastrophic) sedimentation con ditions, which make up the main part of the section, the rock complexes include (to be more exact, must include) evidence of long
the most part of deposited sediments. The evidence is not always present in the explicit form, and this state ment is valid not only for terrigenous rocks. As S.I. Romanovskii writes, “…even a monotonous lime stone sequence includes concealed breaks (diastems), which account for much of the time responsible for the section formation. However, since there is no possibil
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RECONSTRUCTION OF PALEOLITHODYNAMIC FORMATION CONDITIONS |
69 |
ity to get even rough estimates of the hiatus duration, geologists have to ignore this issue. …In oceans, a con siderable part of time falls on hiatuses…. Erosion can
not be considered here as the main cause of section incompleteness, although other causes cannot also be pointed out exactly. Marine geologists have found a fortunate avoidance of this complicated problem and designated the hiatus as the period of nondeposition of sediments. Thus, the geological record … fixes short activation intervals separated by essentially longer inter vals of inactivity” (Romanovskii, 1988, pp. 22, 23).
The relationship between such notions as “sedi mentation rate,” “sediment deposition rate,” and “section increment rate” is the subject of wide specu lation in the geological literature at present (Romanovskii, 1977, 1988; Lithogeodinamika…, 1998; Baikov and Sedletskii, 2001; and others), and this is related not only to pure scientific interest. For many mineral resources of the sedimentary genesis, the opti mal relationship between sedimentation rate and sec tion increment rate is the governing factor for their formation. For instance,
The sedimentation rate has a direct influence on the formation of mineral resources at the stage of sed imentation. This shows up in the process of placer for mation and, most probably, chemogenic sediments of the sedimentation series. Therefore, the knowledge of the real sedimentation rate is important not only for lithology and sedimentology, but also for the study of processes responsible for the formation of sedimentary mineral resources.
CONCLUSIONS
Thus, the application of lithodynamic geoengi neering calculations for assessing the sedimentation duration of the sandy portion in the COS in the Len ingrad district showed that these sandstones were formed instantaneously from the geological stand point, and the sedimentation duration of the sequence does not exceed 0.05% of its stratigraphic age interval. This work has confirmed ideas of former researchers about a rather fast formation of the sequence and pre sents the quantitative assessment of sedimentation.
Conditions, under which the sedimentation time essentially differs from the stratigraphic one, are char acteristic not only for the shallowater platform ter rigenous formations (e.g., the COS of the northwest ern Russian Platform), but also a series of other sedi mentary formations. Therefore, the traditional method of calculating the sedimentation rate by sub division of the sequence thickness into the duration of the comparable stratigraphic scale interval can yield a fortiori understated value.
Since the sedimentation rate has a direct influence on the formation of sedimentary mineral resources of the sedimentogenic series (placers and partially chemogenic ores), the real sedimentation rate should be taken into account in the study of sedimentary ore genesis.
ACKNOWLEDGMENTS
We are grateful to M.V. Platonov (Faculty of Geol ogy, St. Petersburg State University) for the assistance in field works.
This work was supported by the Guy Berthault Foundation (France) and the Russian Foundation for Basic Research (project no. 09
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