Applications of the theory of critical distances in failure analysis [PDF]
Abstract The Theory of Critical Distances (TCD) is the name which I use to describe a group of methods employed for the prediction of failure in cases where stress concentrations are present and where the failure mode involves cracking, such as fatigue and brittle fracture. Some of these methods are more than 50 years old, some very recent.
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Inverse Ising inference, hyperuniformity and absorbing states in the Manna model [PDF]
Using inverse Ising inference we show that the absorbing states of the one-dimensional Manna model can be described by an equilibrium model with an emergent interaction displaying short-ranged repulsion and long-ranged attraction. As the model approaches
Machon, Thomas
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A review on the application of the theory of critical distance towards concrete
Theory of Critical Distance (TCD) is one of Fracture Mechanics numerical model that has gone through tremendous laboratory works and validation. Hence, it has been proven to be precise in broad perspectives in the field. Recently, TCD research related to
Ahmad Shah Mohamad Shazwan +3 more
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Estimation of fretting fatigue life using a multiaxial stress-based critical distance methodology [PDF]
This work presents a methodology for life estimation of mechanical couplings subjected to fretting fatigue. In this approach, a stress-based multiaxial fatigue parameter is evaluated at a critical distance below the contact surface.
F. C. Castro +3 more
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THEORY OF CRITICAL DISTANCES AND THE THICKNESS OF THE SURFACE LAYER
The theory of critical distances is based on the strength of materials L, which is given by its strength properties KIc and σ0. We have shown that the thickness of the surface layer R(I) is equal to the nanocrack length Lnm. We have shown that there is a relationship between L and Lnm: L = 104 Lnm = 104 R(I) ≈ 10-5 М/ρ.
Berdibekov, A.T. +3 more
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Critical Casimir effect for colloids close to chemically patterned substrates
Colloids immersed in a critical or near-critical binary liquid mixture and close to a chemically patterned substrate are subject to normal and lateral critical Casimir forces of dominating strength.
Dietrich, S. +4 more
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Correlation Functions of a Conformal Field Theory in Three Dimensions [PDF]
We derive explicit forms of the two--point correlation functions of the $O(N)$ non-linear sigma model at the critical point, in the large $N$ limit, on various three dimensional manifolds of constant curvature.
Guruswamy, S., Vitale, P.
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Fatigue Life Prediction of Pump Head Materials Based on the Theory of Critical Distances
To study whether the critical distance theory can reasonably predict the fatigue life of a notched specimen, the finite element model for the chrome-nickel alloy notched specimen of a certain pump head material was established, and the linear elastic ...
Wang Zhaokun +3 more
doaj
Bridging transitions for spheres and cylinders
We study bridging transitions between spherically and cylindrically shaped particles (colloids) of radius $R$ separated by a distance $H$ that are dissolved in a bulk fluid (solvent).
Malijevský, Alexandr, Parry, Andrew O.
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Optimal topological simplification of discrete functions on surfaces [PDF]
We solve the problem of minimizing the number of critical points among all functions on a surface within a prescribed distance {\delta} from a given input function.
A. Danner +32 more
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