Results 21 to 30 of about 68 (42)

Investigation of new solitary stochastic structures to the Heisenberg ferromagnetic spin chain model via a Stratonovich sense

Partial Differential Equations in Applied Mathematics
This study examines how Stratonovich integrals (SIs) affect the solutions of the Heisenberg ferromagnetic spin chain (HFSC) equation using the modified (G'/G)-expansion (MG'/GE) scheme.
Md. Nur Alam
doaj   +1 more source

Investigating traveling wave structures in the van der Waals normal form for fluidized granular matter through the modified S-expansion method

Partial Differential Equations in Applied Mathematics
This research discovers traveling wave solutions (TWSs) of the van der Waals normal form for fluidized granular matter using the modified S-expansion (MS-E) method.
Hamida Parvin, Md. Nur Alam, Md. Abdullah Bin Masud, Md. Jakir Hossen   +3 more
doaj   +1 more source

Study of the parametric effect of the wave profiles of the time-space fractional soliton neuron model equation arising in the topic of neuroscience

Partial Differential Equations in Applied Mathematics
Time-space fractional nonlinear problems (T-SFNLPs) play a crucial role in the study of nonlinear wave propagation. Time-space nonlinearity is prevalent across various fields of applied science, nonlinear dynamics, mathematical physics, and engineering ...
Md. Nur Alam, Md. Azizur Rahman
doaj   +1 more source

Fundamental solutions to elliptic multipliers with real-analytic symbol in $\mathbb{R}^n$

, 2019
Using a version of Hironaka's resolution of singularities for real-analytic functions, we show that any elliptic multiplier with real-analytic symbol has a tempered fundamental solution, and this can be weak$*$-approximated by entire functions belonging ...
Karamehmedović, Mirza, Winterrose, David   +1 more
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Fractional wave equation and damped waves

, 2012
In this paper, a fractional generalization of the wave equation that describes propagation of damped waves is considered. In contrast to the fractional diffusion-wave equation, the fractional wave equation contains fractional derivatives of the same ...
Feller W., Freed A., Fujita Y., Gorenflo R., Gorenflo R., Gorenflo R., Luchko Yu., Luchko Yu., Mainardi F., Mainardi F., Marichev O. I., Podlubny I., Prudnikov A. P., Samko S. G., Uchaikin V. V., Yuri Luchko   +15 more
core   +1 more source

A Reaction Scheme Applicable to Combustion of C₁- and C₂-Hydrocarbons [PDF]

, 1985
A reaction scheme is constructed for the combustion of simple fuels. It comprises C₁ and C₂ species and does not contain higher hydrocarbons. The rate constants are mainly determined on the basis of Westbrook's and Warnatz's reaction schemes, but some of
FUKUTANI, Seishiro, JINNO, Hiroshi
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Surjective partial differential operators on real analytic functions defined on a halfspace [PDF]

, 2006
Let $P(D)$ be a partial differential operator with constant coefficients and let $A(ω)$ denote the real analytic functions defined on an open set $ω ⊂ Rn$. Let H be an open halfspace.
Langenbruch, Michael
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Juan Antonio Scasso  [PDF]

, 2009
 Catálogo de la exposición itinerante ...
Alberti, Mariana, Gatti, Paula
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The experiments with the High Resolution Kaon Spectrometer at JLab Hall C and the new spectroscopy of ${}^{12}_{\Lambda}\text{B}$ hypernuclei

, 2014
Since the pioneering experiment, E89-009 studying hypernuclear spectroscopy using the $(e,e^{\prime}K^+)$ reaction was completed, two additional experiments, E01-011 and E05-115, were performed at Jefferson Lab.
A. Acha, A. Ahmidouch, A. Asaturyan, A. Chiba, A. Daniel, A. Gasparian, A. Liyanage, A. Margaryan, A. Matsumura, A. Mkrtchyan, A. Narayan, A. Nunez, A. Ohtani, A. Shichijo, B. Hu, B. Raue, B. Sawatzky, C. Chen, C. Jayalath, C. Keppel, C. Neville, C. Samanta, C. Yan, D. Androic, D. Doi, D. Gaskell, D. Honda, D. J. Millener, D. Kawama, D. Mack, D. Schott, E. Brash, E. F. Gibson, E. K. Segbefia, Ed V. Hungerford, F. Benmokhtar, F. Garibaldi, F. Kato, F. R. Wesselmann, G. Marikyan, G. Niculescu, G. Smith, H. Fenker, H. Kanda, H. Khanal, H. Mkrtchyan, H. Nomura, I. Albayrak, J. Bono, J. Pochodzalla, J. Reinhold, J. Roche, K. Egiyan, K. J. Lan, K. Johnston, K. Maeda, K. Nonaka, K. Tsukada, K. Yokota, L. Cole, L. Gan, L. Kramer, L. Tang, L. Yuan, L. Zhu, M. E. Christy, M. Elaasar, M. Furic, M. Gabrielyan, M. I. Niculescu, M. Jones, M. Kaneta, M. Kawai, M. Kohl, M. M. Dalton, M. Oyamada, M. Sumihama, M. Veilleux, N. Kalantarians, N. Maruyama, N. Perez, N. Simicevic, N. Taniya, null null, null Nuruzzaman, O. Ates, O. Hashimoto, O. K. Baker, P. Achenbach, P. Baturin, P. Bosted, P. Carter, P. Gueye, P. Markowitz, R. Asaturyan, R. Badui, R. Carlini, R. De Leo, R. Ent, R. Rivera, S. A. Wood, S. Danagoulian, S. Kato, S. Malace, S. N. Nakamura, S. Nagao, S. Randeniya, S. Wells, S. Zhamkochyan, T. Gogami, T. Horn, T. Maruta, T. Miyoshi, T. Motoba, T. Petkovic, T. Seva, T. Takahashi, T. Yamamoto, V. Dharmawardane, V. M. Rodriguez, V. Maxwell, V. Tadevosyan, V. Tvaskis, W. Boeglin, W. Luo, W. Vulcan, X. Qiu, Y. Fujii, Y. Han, Y. Li, Y. Okayasu, Y. Sato, Y. Song, Z. Ye   +133 more
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Mathematical Contributions to the Dynamics of the Josephson Junctions: State of the Art and Open Problems

, 2015
Mathematical models related to some Josephson junctions are pointed out and attention is drawn to the solutions of certain initial boundary problems and to some of their estimates.
De Angelis, Monica
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