Results 311 to 320 of about 7,163,355 (354)
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Physica B+C, 1982
The superfluid transition in liquid 4He provides a unique system for testing the modern theory of critical phenomena, and for determining whether it is indeed an exact theory in real materials. Static predictions concerning the superfluid density and the specific heat are described, and are shown to yield impressive agreement with experiment, in all ...
P. C. Hohenberg, P. C. Hohenberg
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The superfluid transition in liquid 4He provides a unique system for testing the modern theory of critical phenomena, and for determining whether it is indeed an exact theory in real materials. Static predictions concerning the superfluid density and the specific heat are described, and are shown to yield impressive agreement with experiment, in all ...
P. C. Hohenberg, P. C. Hohenberg
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Physical Review B, 1976
This paper proposes an approach to the study of critical phenomena in quantum-mechanical systems at zero or low temperatures, where classical free-energy functionals of the Landau-Ginzburg-Wilson sort are not valid. The functional integral transformations first proposed by Stratonovich and Hubbard allow one to construct a quantum-mechanical ...
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This paper proposes an approach to the study of critical phenomena in quantum-mechanical systems at zero or low temperatures, where classical free-energy functionals of the Landau-Ginzburg-Wilson sort are not valid. The functional integral transformations first proposed by Stratonovich and Hubbard allow one to construct a quantum-mechanical ...
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Phase Transitions and Critical Phenomena
Statistical and Thermal Physics, 2021M. Fisher
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Gelation and critical phenomena [PDF]
For the critical exponents near the sol-gel phase transition, classical theories like those of Flory and Stockmayer predict one set of exponents, whereas scaling theories based on lattice percolation predict different exponents. The two groups of theories differ in their treatment of intramolecular loops, space dimensionality and excluded volume ...
Mireille Adam+2 more
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Critical Phenomena: a Reminder [PDF]
We begin by recalling some basic facts about critical phenomena. This is not intended to provide a complete and exhaustive introduction to the field. We rather put emphasis on those standard concepts which will form the basis for the extension to conformal invariance in later chapters. Besides this, we establish our notation.
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Dimensional Analysis of Critical Phenomena: Self-Weight Failure, Turbulence, Resonance, Fracture
, 2021A. Carpinteri, F. Accornero
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Isomorphism in critical phenomena
Chemical Physics Letters, 1979Abstract A dielectric liquid in a low external field is considered from the point of view of the effect of hidden variables on critical thermodynamic functions. Isomorphism is satisfied within scaling theory.
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Bulletin of Materials Science, 1979
In general a solid-solid phase boundary does not terminate in a critical point due to symmetry requirements. However, there exists systems like pure cerium metal and rare earth compounds like samarium sulphide where an isostructural solid-solid phase boundary terminates at a critical point.
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In general a solid-solid phase boundary does not terminate in a critical point due to symmetry requirements. However, there exists systems like pure cerium metal and rare earth compounds like samarium sulphide where an isostructural solid-solid phase boundary terminates at a critical point.
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An analysis of critical phenomena
2021This thesis was scanned from the print manuscript for digital preservation and is copyright the author. Researchers can access this thesis by asking their local university, institution or public library to make a request on their behalf. Monash staff and postgraduate students can use the link in the References field.
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On the critical phenomena and thermodynamics of charged topological dilaton AdS black holes
, 2013In this paper, we study the phase structure and equilibrium state space geometry of charged topological dilaton black holes in (n+1)-dimensional anti-de Sitter spacetime. By considering the pairs of parameters (P∼V) and (Q∼U) as variables, we analyze the
R. Zhao+3 more
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