Analyzing the role of tensile and hybrid fractures on the max-imum relief topography
Pith reviewed 2026-05-20 15:11 UTC · model grok-4.3
The pith
The Mohr-Coulomb law overestimates maximum escarpment height compared to the modified Griffith criterion by amounts similar to those from seismic activity or different destabilization processes.
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
Core claim
When the modified Griffith criterion is used instead of the Mohr-Coulomb law, the predicted maximum escarpment height is lower. The difference in maximum relief estimates between these two rupture criteria is of the same order as differences caused by geological phenomena such as seismic activity or destabilization processes like tilting versus landslide.
What carries the argument
The modified Griffith criterion with variable rock traction, which describes shear, tensile, and hybrid fractures in a single equation and is applied to model slope stability at the scale of mountain ranges.
If this is right
- Maximum relief topography thresholds depend on the choice of fracture criterion including tensile modes.
- The Mohr-Coulomb law overestimates escarpment heights relative to the Griffith approach.
- Predicted differences are comparable in scale to effects of seismic activity or process variations.
- Application to Carrara marbles provides a concrete case for the theoretical framework.
Where Pith is reading between the lines
- Models of landscape evolution might need to incorporate hybrid fracture modes for better accuracy at large scales.
- Testing the criterion on other rock types could reveal how general the overestimation is.
- Field observations of fracture types in natural escarpments could validate the scale application.
Load-bearing premise
The assumption that the Griffith criterion with variable rock traction can be applied at all scales from the laboratory to the mountain range.
What would settle it
Direct comparison of observed maximum escarpment heights in a region with known rock tensile strength against model predictions using both the Mohr-Coulomb law and the modified Griffith criterion.
Figures
read the original abstract
Slope stability description through mechanical laws has important implication for Earth morphology understanding and risk assessment. Previous researches have showed that shear, tensile, and hybrid fractures can be observed experimentally and in the field, but their descriptions by a single equation is still an open debate. Fracture envelope able to describe contemporaneously these three fracture modes differ signif-icantly from the Mohr-Coulomb law. Despite the need to apply such a law at all scales, from the laboratory to the mountain range, the fracture criterion that characterizes all types of fractures is rarely used in geotechnical engineering and geological investiga-tions. In order to analyze the stability thresholds of large-scale relief, the current work examines the effects of considering the Griffith criterion with a variable rock traction instead of the Mohr-Coulomb law using a modelling approach. The difference esti-mated on maximum relief using these two different rupture criterions could be of the same order than the one caused by geological phenomena, such as with or without seismic activity, or from the one caused by the destabilization processes (tilting vs. landslide). When compared to the modified Griffith criterion, the Mohr-Coulomb law tends to overestimate the maximum escarpment height. The results are examined in relation to the Carrara marbles, which serve as a case study for the theoretical frame-work.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The manuscript uses a modeling approach to compare the Mohr-Coulomb law against the modified Griffith criterion (with variable rock traction) for determining maximum relief and escarpment heights in slope stability. It concludes that Mohr-Coulomb overestimates maximum escarpment height relative to modified Griffith, with the magnitude of this difference comparable to that arising from geological factors such as seismic activity or tilting versus landslide processes. Results are discussed in relation to the Carrara marbles as a case study for applying the criterion at mountain-range scales.
Significance. If validated, the quantitative demonstration that tensile/hybrid fracture modes can produce relief differences on the order of seismic or destabilization effects would strengthen the case for using comprehensive fracture envelopes in geomorphological modeling and hazard assessment. The work correctly identifies the under-use of such criteria in large-scale applications and provides a direct comparison that could inform revised stability thresholds.
major comments (2)
- [Case Study] The central claim that the relief difference between criteria is comparable to geological phenomena (seismic activity, tilting vs. landslide) rests on direct application of the modified Griffith envelope at kilometer scales. The Carrara marbles case study is invoked only for qualitative context and does not include a quantitative comparison of model-predicted versus observed maximum relief under field heterogeneity and stress gradients (Case Study section).
- [Modeling Approach] The modeling comparison assumes the laboratory-derived variable traction in the modified Griffith criterion remains predictive at mountain-range scales without additional terms for time-dependent processes or heterogeneity. No explicit check or sensitivity test is reported to confirm that the overestimation result is robust once these field-scale factors are included (Modeling Approach section).
minor comments (2)
- [Abstract] Abstract contains hyphenation artifacts ('max-imum', 'signif-icantly') that should be corrected for clarity.
- [Abstract] The abstract would benefit from a brief statement of the specific modeling technique (analytical, numerical) and the exact rock-property values or ranges used in the variable-traction implementation.
Simulated Author's Rebuttal
We thank the referee for the constructive and detailed comments, which help clarify the scope and limitations of our modeling study. We address each major comment below and indicate planned revisions to the manuscript.
read point-by-point responses
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Referee: [Case Study] The central claim that the relief difference between criteria is comparable to geological phenomena (seismic activity, tilting vs. landslide) rests on direct application of the modified Griffith envelope at kilometer scales. The Carrara marbles case study is invoked only for qualitative context and does not include a quantitative comparison of model-predicted versus observed maximum relief under field heterogeneity and stress gradients (Case Study section).
Authors: The central claim is grounded in the modeling results, which show that the difference in maximum escarpment height between the Mohr-Coulomb law and the modified Griffith criterion is on the same order as variations arising from seismic activity or tilting versus landslide processes. This is a direct outcome of applying the two envelopes under the same boundary conditions at large scales. The Carrara marbles example is presented as a qualitative illustration of how the modified Griffith framework might be applied to a real mountain-range setting, not as a quantitative validation against field observations. We agree that a direct quantitative comparison of model predictions with observed relief, incorporating field heterogeneity and stress gradients, would strengthen the work. However, obtaining the necessary high-resolution field data for such a comparison lies outside the current scope of this modeling paper. We will revise the Case Study section to more explicitly state the illustrative purpose of the example and to note the absence of quantitative field validation as a limitation. revision: partial
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Referee: [Modeling Approach] The modeling comparison assumes the laboratory-derived variable traction in the modified Griffith criterion remains predictive at mountain-range scales without additional terms for time-dependent processes or heterogeneity. No explicit check or sensitivity test is reported to confirm that the overestimation result is robust once these field-scale factors are included (Modeling Approach section).
Authors: The modeling comparison is intentionally simplified to isolate the effect of switching from the Mohr-Coulomb law to the modified Griffith criterion with variable traction. The laboratory-derived parameters are used as a first-order approximation to demonstrate the potential magnitude of the difference at large scales. We acknowledge that time-dependent processes and spatial heterogeneity are not explicitly modeled and that no dedicated sensitivity tests for these factors were performed. The overestimation result is therefore presented under the stated assumptions. We will expand the Modeling Approach section to discuss these assumptions more thoroughly, highlight the first-order nature of the comparison, and add a brief sensitivity discussion on how heterogeneity or time-dependent weakening might modulate the reported difference. revision: yes
Circularity Check
Direct modeling comparison of established criteria shows no circular derivation
full rationale
The paper conducts a modeling comparison of maximum relief using the Mohr-Coulomb law versus the modified Griffith criterion with variable rock traction. No equations or steps are shown that reduce the estimated difference in escarpment height to a fitted parameter, self-referential definition, or load-bearing self-citation chain. The central claim follows directly from applying the two known criteria to the stability thresholds, making the derivation self-contained. The scale-bridging assumption is a modeling choice but does not create circularity within the paper's own chain.
Axiom & Free-Parameter Ledger
Lean theorems connected to this paper
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IndisputableMonolith/Cost/FunctionalEquation.leanwashburn_uniqueness_aczel unclear?
unclearRelation between the paper passage and the cited Recognition theorem.
When compared to the modified Griffith criterion, the Mohr-Coulomb law tends to overestimate the maximum escarpment height... Griffith criterion with a variable rock traction
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IndisputableMonolith/Foundation/AlphaCoordinateFixation.leanJ_uniquely_calibrated_via_higher_derivative unclear?
unclearRelation between the paper passage and the cited Recognition theorem.
The difference estimated on maximum relief using these two different rupture criterions could be of the same order than the one caused by geological phenomena
What do these tags mean?
- matches
- The paper's claim is directly supported by a theorem in the formal canon.
- supports
- The theorem supports part of the paper's argument, but the paper may add assumptions or extra steps.
- extends
- The paper goes beyond the formal theorem; the theorem is a base layer rather than the whole result.
- uses
- The paper appears to rely on the theorem as machinery.
- contradicts
- The paper's claim conflicts with a theorem or certificate in the canon.
- unclear
- Pith found a possible connection, but the passage is too broad, indirect, or ambiguous to say the theorem truly supports the claim.
Reference graph
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