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About 10,000 papers for “Mathematical physics”

mathematical physics

Hatna E, Stanilov K, Batty M. On The et al. · 2015

Electronic supplementary material is available On the problem of boundaries and scaling for urban street networksat

Cited by 0

Mathematical Physics,

José Luis, Lopez-bonilla Ignazio, Licata Ammar Sakaji et al. · 2014

editor[AT]ejtp.info Email: ignazio.licata[AT]ejtp.info ignazio.licata[AT]ixtucyber.org Co-Editors José Luis Lo�pez-Bonilla Special and General Relativity, Electrodynamics of classical charged particles,

Cited by 0

Mathematical physics

Ian D. Lawrie, Hira L Baisya · Physics Bulletin · 1981

The formation of a Mathematical Physics group along the lines suggested by Professor Taylor (Physics Bulletin January 1981 p3) is surely long overdue. It has become increasingly recognised, especially during the last decade, that quantum field theory and statistical mechanics are in many respects essentially the same subject, to the extent that the journal Nuclear Physics has recently introduced a section devoted entirely to topics of common interest in these two disciplines.

Cited by 0

Mathematical physics

Saxena, A K · CERN Document Server (European Organization for Nuclear Research) · 2014

Cited by 0

Mathematical Physics

Frobenius Modules, Hodge Asymptotics, Eduardo Cattani et al. · 2003

Abstract: We exhibit a direct correspondence between the potential defining the H 1,1 small quantum module structure on the cohomology of a Calabi-Yau manifold and the context of polarized variations of Hodge structure and Frobenius modules. 1.

Cited by 0

(Mathematical Physics)

Nadine Goris, Axel Marcillaud De Goursac, Michel Dubois-violette President et al. · 2009

Cited by 0

Mathematical Physics

Prof. Harshavardhana C. N. Dr. Vijay S · Zenodo (CERN European Organization for Nuclear Research) · 2023

Mathematical Physics

Cited by 0Open access

Mathematical Physics

Dr. Vijay S, Prof. Harshavardhana C. N., Dr. Pradeep Devendra Gaikwad, Dr. Dharmbir Singh · Zenodo (CERN European Organization for Nuclear Research) · 2023

Mathematical Physics

Cited by 0Open access

Mathematical physics

Menzel, Donald H · 1961

Useful treatment of classical mechanics, electromagnetic theory, and relativity includes explanations of function theory, vectors, matrices, dyadics, tensors, partial differential equations, other advanced mathematical techniques. Nearly 200 problems with answers.

Cited by 4

Mathematical physics

Chattopadhyay, P K · CERN Document Server (European Organization for Nuclear Research) · 2014

Cited by 2

Mathematical Physics

V. V. Belov, M. F. Kondratieva, A. Yu. Trifonov · 2005

Abstract. Following Ehrenfest’s approach, the problem of quantum-classical correspondence can be treated in the class of trajectory-coherent functions that approximate as �→0aquantum-mechanical state. This idea leads to a family of systems of ordinary differential equations, called Ehrenfest M-systems (M = 0,1, 2,...), formally equivalent to the semiclassical approximation for the linear Schrödinger equation [16,22]. In this paper a similar approach is undertaken for a nonlinear Hartree-type equation with a smooth integral kernel. It is demonstrated how quantum characteristics can be retrieved directly from the corresponding Ehrenfest systems, without solving the quantum equation: the semiclassical asymptotics for the spectrum are obtained from the rest point solution. One of the key steps is derivation of a modified nonlinear superposition principle valid in the class of trajectory-coherent quantum states.

Cited by 0

Mathematical Physics

Mr. Dinesh V, Arunakumar R, Prof. Dr. Bikash Ranjan Mohapatra, Mahesha G. B · Zenodo (CERN European Organization for Nuclear Research) · 2026

Cited by 0Open access