In mathematics, rigidity of K-theory encompasses results relating algebraic K-theory of different rings. Suslin rigidity, named after Andrei Suslin, refers...

Rigidity theory, or topological constraint theory, is a tool for predicting properties of complex networks (such as glasses) based on their composition...

algebraic K-theory K-theory K-theory of a category K-group of a field K-theory spectrum Redshift conjecture Topological K-theory Rigidity (K-theory) Weibel...

Euclidean space. In a rigidity matroid for a graph with n vertices in d-dimensional space, a set of edges that defines a subgraph with k degrees of freedom...

In psychology, rigidity, or mental rigidity, refers to an obstinate inability to yield or a refusal to appreciate another person's viewpoint or emotions...

space of geodesics on its surface. Rigidity results in K-theory show isomorphisms between various algebraic K-theory groups. Rigid groups in the inverse...

apply to nominal wages. The presence of nominal rigidity is an important part of macroeconomic theory since it can explain why markets might not reach...

mortis (from Latin rigor 'stiffness' and mortis 'of death'), or postmortem rigidity, is the fourth stage of death. It is one of the recognizable signs of death...

quasi-isometric rigidity of rank-one lattices and the work of Benson Farb and Lee Mosher on quasi-isometric rigidity of Baumslag–Solitar groups. The theory of word-hyperbolic...

puzzle, the same graph K 3 , 3 {\displaystyle K_{3,3}} comes up in several other mathematical contexts, including rigidity theory, the classification of...

of the theorems and results from this area of study are typical of rigidity theory. In the 1930s G. A. Hedlund proved that the horocycle flow on a compact...

"facts" of conspiracy theories and their connected lies simply reinforces the rigidity of those pathways. Thus, conspiracy theories and dehumanizing lies...

disc in the theory of relativity. In its original 1909 formulation as presented by Paul Ehrenfest in relation to the concept of Born rigidity within special...

In materials science, shear modulus or modulus of rigidity, denoted by G, or sometimes S or μ, is a measure of the elastic shear stiffness of a material...

due to the presence of rigidity and inelasticity in life. Hence, for Bergson the source of the comic is not ugliness but rigidity. All the examples taken...

regarding credit  rationing and wage rigidity can lead to unemployment persistence in modern economies. Scholars including K.H.  Lee explain how uncertainty...

Modern monetary theory or modern money theory (MMT) is a heterodox macroeconomic theory that describes currency as a public monopoly and unemployment...

Quantum mechanics is the fundamental physical theory that describes the behavior of matter and of light; its unusual characteristics typically occur at...

equations Lorentz ether theory Moving magnet and conductor problem Shape waves Relativistic heat conduction Relativistic disk Born rigidity Born coordinates...

The Reissner–Mindlin theory of plates is an extension of Kirchhoff–Love plate theory that takes into account shear deformations through-the-thickness...

Endogenous growth theory holds that economic growth is primarily the result of endogenous and not external forces. Endogenous growth theory holds that investment...

In discrete geometry, geometric rigidity is a theory for determining if a geometric constraint system (GCS) has finitely many d {\displaystyle d} -dimensional...

In economics, general equilibrium theory attempts to explain the behavior of supply, demand, and prices in a whole economy with several or many interacting...

In the philosophy of language, the descriptivist theory of proper names (also descriptivist theory of reference) is the view that the meaning or semantic...

Quasi-isometric rigidity results for groups acting on trees. There have been several generalizations of Bass–Serre theory: The theory of complexes of...

turn, the bending stiffness of the beam. Bending stiffness in beams is also known as Flexural rigidity. Applied mechanics Beam theory Bending Stiffness...

algebraic groups over local fields. In particular there is a wealth of rigidity results in this setting, and a celebrated theorem of Grigory Margulis states...

Relational frame theory (RFT) is a behavior analytic theory of human language, cognition, and behaviour. It was developed originally by Steven C. Hayes...

that the torsion in K-theory is insensitive to extensions of algebraically closed fields. This statement is known as Suslin rigidity. divisor class group...

time version. The Calvo model is the most common way to model nominal rigidity in new Keynesian DSGE macroeconomic models. We can define the probability...