Results 241 to 250 of about 120,930 (291)
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The European Physical Journal Plus, 2020
We elaborate on statistical thermodynamics models of relativistic geometric flows as generalizations of G. Perelman and R. Hamilton theory centred around C. Carathéodory axiomatic approach to thermodynamics with Pfaffian differential equations.
Iuliana Bubuianu, S. Vacaru
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We elaborate on statistical thermodynamics models of relativistic geometric flows as generalizations of G. Perelman and R. Hamilton theory centred around C. Carathéodory axiomatic approach to thermodynamics with Pfaffian differential equations.
Iuliana Bubuianu, S. Vacaru
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Philosophy & Rhetoric, 2020
:This essay tells the story of Perelman and Olbrechts-Tyteca’s “dissociation of concepts,” which they introduced in 1958 and is in use as a tool of criticism by many rhetorical critics.
David A. Frank
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:This essay tells the story of Perelman and Olbrechts-Tyteca’s “dissociation of concepts,” which they introduced in 1958 and is in use as a tool of criticism by many rhetorical critics.
David A. Frank
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W-Entropy, Super Perelman Ricci Flows, and (K, m)-Ricci Solitons
Journal of Geometric Analysis, 2017In this paper, we prove a characterization of $$(K, \infty )$$(K,∞)-super Perelman Ricci flows by functional inequalities and gradient estimate for the heat semigroup generated by the Witten Laplacian on manifolds equipped with time-dependent metrics and
Songzi Li, Xiang-Dong Li
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Deriving Perelman’s entropy from Colding’s monotonic volume
Journal für die Reine und Angewandte MathematikIn his groundbreaking work from 2002, Perelman introduced two fundamental monotonic quantities: the reduced volume and the entropy. While the reduced volume was motivated by the Bishop–Gromov volume comparison applied to a suitably constructed 𝑁-space ...
Ignacio Bustamante, M. Reiris
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Quantum Information Processing, 2019
We investigate classical and quantum geometric information flow theories (GIFs and QGIFs) when the geometric flow evolution and field equations for nonholonomic Einstein systems, NES, are derived from Perelman–Lyapunov-type entropic-type functionals. The
Iuliana Bubuianu +2 more
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We investigate classical and quantum geometric information flow theories (GIFs and QGIFs) when the geometric flow evolution and field equations for nonholonomic Einstein systems, NES, are derived from Perelman–Lyapunov-type entropic-type functionals. The
Iuliana Bubuianu +2 more
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The European Physical Journal Plus, 2019
We elaborate on quantum geometric information flows, QGIFs, and emergent (modified) Einstein–Maxwell and Kaluza–Klein, KK, theories formulated in Lagrange–Hamilton and general covariant variables. There are considered nonholonomic deformations of Grigory
Iuliana Bubuianu +2 more
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We elaborate on quantum geometric information flows, QGIFs, and emergent (modified) Einstein–Maxwell and Kaluza–Klein, KK, theories formulated in Lagrange–Hamilton and general covariant variables. There are considered nonholonomic deformations of Grigory
Iuliana Bubuianu +2 more
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Perelman’s $$\lambda $$λ-Functional on Manifolds with Conical Singularities
, 2017In this paper, we prove that on a compact manifold with isolated conical singularity, the spectrum of the Schrödinger operator $$-4\Delta +R$$-4Δ+R consists of discrete eigenvalues with finite multiplicities, if the scalar curvature R satisfies a certain
X. Dai, Changliang Wang
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A finite-volume, incompressible Navier Stokes model for studies of the ocean on parallel computers
Oceanographic Literature Review, 1997The numerical implementation of an ocean model based on the incompressible Navier Stokes equations which is designed for studies of the ocean circulation on horizontal scales less than the depth of the ocean right up to global scale is described.
J. Marshall +4 more
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