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Negative asymptotic topological dimension, a new condensate, and their relation to the quantized Zipf law
British Library Online Contents | 2006| -
Modern thermodynamics as a branch of mathematics (mathematical physics)
British Library Online Contents | 2016| -
Mathematical justification for the transition to negative pressures of the new ideal liquid
British Library Online Contents | 2012| -
Mathematical economics and thermodynamics: Crises as phase transitions
British Library Online Contents | 2009| -
Many-particle and semiclassical limit transitions for nonrelativistic bosons in a quantized electromagnetic field
British Library Online Contents | 2000| -
Main axiom of thermodynamics and entropy of number theory: Tunnel and ultrasecond quantization
British Library Online Contents | 2011| -
Liquefaction of a gas governed by the microcanonical distribution
British Library Online Contents | 2009| -
Iterative morphological and mollifier-based baseline correction for Raman spectra
Free accessBASE | 2016| -
Incompressible liquid in thermodynamics, new entropy, and the scenario for the occurrence of turbulence for the Navier-Stokes equation
British Library Online Contents | 2011| -
Gibbs paradox, liquid phase as an alternative to the bose condensate, and homogeneous mixtures of new ideal gases
British Library Online Contents | 2011| -
Gibbs and Bose-Einstein distributions for an ensemble of self-adjoint operators in classical mechanics
British Library Online Contents | 2008| -
General notion of a topological space of negative dimension and quantization of its density
British Library Online Contents | 2007| -
General notion of a topological space of negative dimension and quantization of its density
British Library Online Contents | 2007| -
Generalized notion of “liquid” and phase transition to turbulence
British Library Online Contents | 2016| -
Generalization of tropical geometry and amebas to the region of negative pressures: Comparison with van der waals gas
British Library Online Contents | 2015|
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