Results 241 to 250 of about 197,486 (286)

Crystallization and particle size distribution of hydrothermally synthesized SAPO-34: an experimental and population balance study. [PDF]

Sci Rep
Verki MT, Halladj R, Habibzadeh S, Shalmani FM.   +3 more
europepmc   +1 more source

Simultaneously infer cell pseudotime, velocity field, and gene interaction from multi-branch scRNA-seq data with scPN. [PDF]

NAR Genom Bioinform
Zhou Z, Li J, Xin H, Pan X, Shen HB.
europepmc   +1 more source

Study on the Ground-Penetrating Radar Response Characteristics of Pavement Voids Based on a Three-Phase Concrete Model. [PDF]

Sensors (Basel)
Wei S, Zhang H, Fu J, Han W.
europepmc   +1 more source

On the Cauchy problem for parabolic pseudo-differential equations

On the Cauchy problem for parabolic pseudo-differential equations
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On the Cauchy problem for parabolic pseudo-differential equations

, 1974
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Lorentz-Invariant Pseudo-Differential Wave Equations

International Journal of Theoretical Physics, 1998
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Barci, D. G., Bollini, C. G., Oxman, L. E., Rocca, M. C.   +3 more
openaire   +1 more source

On a Pseudo-Differential Equation¶for Stokes Waves

Archive for Rational Mechanics and Analysis, 2002
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire   +2 more sources

Pseudo-differential operators, BKP equation and Weistrass P(x) function

Journal of Physics A: Mathematical and General, 1991
Summary: We present a derivation of the BKP equation based on explicit computation with pseudo-differential operators. In the latter part of our analysis, we show that the stationary solutions of this equation are given by the Weierstrass \(P(x)\) function, by assuming that \(L^ 3\) and \(L^ 5\) commute with \(L^ 4\). Nowhere have we used the machinery
Roy Chowdhury, A., Dasgupta, N.
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Pseudo-Differential Parabolic Equations with Quasi-Homogeneous Symbols

2004
We shall consider the Cauchy problem $$ \partial _t u(t,x) + (Au)(t,x) + \sum\limits_{k = 1}^m {(A_k u)} (t,x) = f(t,x), (t,x) \in \Pi _{(0,T]} , $$ (4.1.1) $$ u(0,x) = \phi (x), $$ (4.1.2) where A, A 1,…A m are pseudo-differential operators with the symbols a(t, x, ξ), a 1 (t, x, ξ), … a m (t, x, ξ), that is, e.g., $$ (Au)(t,x)
Samuil D. Eidelman, Anatoly N. Kochubei, Stepan D. Ivasyshen   +2 more
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Semilinear pseudo-differential equations and travelling waves

2007
We consider semilinear perturbations of the SG-elliptic pseudodifferential equations. We prove for them a theorem on the regularity of the solutions in the functional frame of the Gelfand-Shilov classes. Applications are given to the study of travelling solitary waves.
CAPPIELLO, Marco, T. Gramchev, RODINO, Luigi Giacomo   +2 more
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