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ASCENDING HYPOGENIC SPELEOGENESIS<br />

3.7 Mechanisms of hypogenic transverse<br />

speleogenesis<br />

Field observations and numerous quantitative<br />

modeling studies (summarized in Palmer, Palmer and<br />

Sasowsky, 1999, and Dreybrodt, Gabrovšek and Romanov,<br />

2005) suggest that speleogenesis in epigenic unconfined<br />

settings tends to produce broadly dendritic patterns of<br />

conduits due to highly competing development. Such<br />

development occurs because the positive feedback<br />

relationship between dissolution rate and discharge causes<br />

accelerated growth of selective favorable paths. Discharge<br />

increases with the growth of the conduit before and, more<br />

dramatically, after breakthrough. Discharge through a<br />

developing conduit is governed by the resistance of the<br />

conduit itself, by its narrowest downgradient part until the<br />

amount of available recharge begins to limit the flow.<br />

Another factor favoring the formation of branchwork<br />

patterns is that recharge in epigenic conditions is quickly<br />

rearranged in response to the competitive speleogenetic<br />

development, further concentrating flow through<br />

successful conduits.<br />

In hypogene confined settings several important<br />

hydrogeologic and geochemical conditions account for the<br />

specificity of speleogenetic mechanisms involved, making<br />

them distinct from epigenic speleogenesis. The most<br />

important is that both recharge and discharge occur<br />

through adjacent insoluble formations or rocks of<br />

considerably lower solubility than a given cave formation,<br />

hence there is an external conservative hydraulic control<br />

on the amount of flow through the system. The resistance<br />

of the transverse conduit itself may control the amount of<br />

flow only in the very early stages of its growth. Then<br />

control is ultimately exerted by conductivity of the least<br />

permeable immediately adjacent formation, either the<br />

feeding or receiving one, or by the overall conductivity of<br />

the major confining formation. This suppresses the positive<br />

flow-dissolution feedback and hence speleogenetic<br />

competition in fracture networks, favoring the<br />

development of more pervasive conduit systems (maze<br />

patterns) where appropriate structural prerequisites exist.<br />

Palmer (2000b) has shown that discharge through the<br />

adjacent diffusely permeable formation (the feeding<br />

formation) is hardly affected by variations in width of the<br />

fracture being fed. Discharge to the fracture depends on the<br />

log of the fracture width, thus a ten-fold difference in<br />

fracture width produces only a two-fold difference in<br />

discharge. All fractures at the contact with the feeding<br />

formation receive nearly the same amount of recharge and<br />

grow at uniform rates.<br />

Basic mechanisms of ascending transverse<br />

speleogenesis in a gypsum bed sandwiched between two<br />

non-soluble aquifers have been simulated by numerical<br />

modeling (Birk, 2002; Birk et al, 2003). The model<br />

combines a coupled continuum-pipe flow model,<br />

representing both diffuse-flow and conduit-flow<br />

components of karst aquifers, with a dissolution-transport<br />

model calculating dissolution rates and corresponding<br />

widening of karst conduits. Maze cave development is<br />

favored by the presence of systematic heterogeneities in<br />

vertical conductivity of a fracture network, which is shown<br />

above (Section 3.5) to be a familiar case because of<br />

discordance in the permeability structure between fracture<br />

networks at various intervals of a soluble formation.<br />

Hence, lateral components in speleogenetic development<br />

within certain beds are favored by the limited vertical<br />

connectivity of the adjacent fracture networks. In addition<br />

to structural preferences, the variation of boundary<br />

conditions in time, e.g. increasing hydraulic gradient<br />

across the soluble unit due to river incision into the upper<br />

confining bed, further influences the development of maze<br />

patterns.<br />

Andre and Rajaram (2005) investigated dissolution of<br />

transverse conduits in hypogenic karst systems by rising<br />

thermal waters, using a coupled numerical model of fluid<br />

flow, heat transfer, and reactive transport. The key<br />

dissolution mechanism considered was the increased<br />

solubility of calcite along a cooling flow path. The<br />

physical domain of the model was a 500-m long fracture,<br />

with initial aperture of 0.05 mm and upward fluid flow at<br />

constant gradient. They found that during the very early<br />

stages of fracture growth, there is positive feedback<br />

between flow, heat transfer and dissolution. The period of<br />

relatively slow growth is followed by a short, abrupt period<br />

of rapid growth (“maturation” of Andre and Rajaram, an<br />

analogue to the “breakthrough” in the modeled<br />

development of early epigenic speleogenesis). However,<br />

soon after maturation, thermal coupling between the fluid<br />

and rock leads to negative feedback and a decrease in<br />

thermal gradient, especially near the entrance, resulting in<br />

shifting the growth area farther up into the fracture and in<br />

reduction of the overall fracture growth rate. They suggest<br />

that this suppresses the selectivity in conduit development<br />

in complex flow systems and allows alternative flow paths<br />

in a fracture network to develop, thus resulting in mazelike<br />

patterns.<br />

These modeling attempts gave important insights into<br />

mechanisms of hypogenic transverse speleogenesis.<br />

However, they used highly simplifying assumptions for<br />

domain geometry and boundary conditions. More realistic<br />

fracture networks and more realistic positions of modeling<br />

domains within a regional flow system should be further<br />

studied, as well as effects of time-variant boundary<br />

conditions.<br />

All numerical models studying the early evolution of<br />

dissolution conduits from initial fractures imply forced<br />

convection flow, and none of them account for buoyancy.<br />

It is commonly assumed that the buoyancy effects become<br />

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