Equivalence of two constructions for -integrable hierarchies.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 597, doi. 10.1134/S0040577925040063
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Works matching IS 00405779 AND DT 2025 AND VI 223 AND IP 1
Results: 11
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Integration of the generalized Camassa–Holm equation in the class of periodic functions.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 624, doi. 10.1134/S0040577925040075
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3
Explicit Bargmann-type isomorphism between Berezin and Smolyanov representations of bosonic Fock spaces.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 665, doi. 10.1134/S0040577925040105
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4
On the Rayleigh–Schrödinger coefficients for the eigenvalues of regular perturbations of an anharmonic oscillator.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 650, doi. 10.1134/S0040577925040099
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5
Evolution of spherical perturbations in the cosmological environment of the Higgs scalar field and an ideal scalar charged fluid.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 636, doi. 10.1134/S0040577925040087
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6
Feynman integral in QFT and white noise on a compactified version of space–time with a Lie group structure.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 671, doi. 10.1134/S0040577925040117
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7
Rational solutions of nonautonomous quadrilateral equations by the bilinearization of Bäcklund transformation systems.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 576, doi. 10.1134/S0040577925040051
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8
On alleged solutions of the cubically nonlinear Schrödinger equation.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 572, doi. 10.1134/S004057792504004X
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9
Asymptotic solution convergence to a traveling wave in the Kolmogorov–Petrovskii–Piskunov equation.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 556, doi. 10.1134/S0040577925040038
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10
-Spectrum in topological phases.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 548, doi. 10.1134/S0040577925040026
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11
Linear representations of the Lie algebra of the diffeomorphism group in.
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- Theoretical & Mathematical Physics, 2025, v. 223, n. 1, p. 525, doi. 10.1134/S0040577925040014
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