V. Maslov

activity

20002009

most citedNegative dimension in general and asymptotic topology

26 citations · 92 across the 19 of their papers we have counts for

collaborators

Showing 2007 · math-phShow all

3 papers · 2 filters

math-ph2007★ 13 cited

Quasithermodynamics and a Correction to the Stefan--Boltzmann Law

V. P. Maslov

We provide a correction to the Stefan--Boltzmann law and discuss the problem of a phase transition from the superfluid state into the normal state.

math-ph2007

Dispersion Law of the Form $ε (p) = ℏ^{2} p^{2} /2 m + V (p) - V (0)$ for Elementary Excitations of Nonideal Fermi Gas in the Pair Interaction Approximation $(i \leftrightarrow j)$ , $V (∣ x_{i} - x_{j} ∣)$

V. P. Maslov

We give a derivation of the dispersion law $ε (p) = ℏ^{2} p^{2} /2 m + V (p) - V (0)$ , where $V (p)$ is the Fourier transform of the pair interaction potential…

math-ph2007★ 11 cited

On the superfluidity of classical liquid in nanotubes

V. P. Maslov

In 2001, the author proposed the ultra second quantization method. The ultra second quantization of the Schrödinger equation, as well as its ordinary second quantization, is a repr…

Quasithermodynamics and a Correction to the Stefan--Boltzmann Law

Dispersion Law of the Form ε(p)=ℏ2p2/2m+V(p)−V(0) for Elementary Excitations of Nonideal Fermi Gas in the Pair Interaction Approximation (i↔j), V(∣xi​−xj​∣)

On the superfluidity of classical liquid in nanotubes

Dispersion Law of the Form $ε (p) = ℏ^{2} p^{2} /2 m + V (p) - V (0)$ for Elementary Excitations of Nonideal Fermi Gas in the Pair Interaction Approximation $(i \leftrightarrow j)$ , $V (∣ x_{i} - x_{j} ∣)$