Results 191 to 200 of about 177,031,105 (231)
Investigation of closed form solitons for the stochastic Chavy-Waddy-Kolokolnikov equation in bacterial aggregation. [PDF]
Nawaz S +4 more
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Abstract The Late Triassic–Early Jurassic fissures of the Bristol Channel area (southwest England and south Wales) are renowned for their diverse vertebrate faunas. These assemblages have yielded an array of predominantly small‐bodied forms that are crucial to our understanding of the early evolution of several major tetrapod clades.
Ewan H. Bodenham +4 more
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Analysis of stability and chaotic trajectories in nonlinear fluid wave interactions under forcing effects. [PDF]
Kozubek T +4 more
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Thermo-elastodynamics of nonlinearly viscous solids. [PDF]
Almi S +3 more
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From Schreier graphs to secure s-boxes using a group-theoretic design framework. [PDF]
Razaq A +4 more
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Optimal error estimates of the diffuse domain method for second order parabolic equations. [PDF]
Hao W, Ju L, Xu Y.
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A multiscale theory for network advection- reaction-diffusion. [PDF]
Oliveri H, Cozzolino E, Goriely A.
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Analytical study of fractional solitons in three dimensional nonlinear evolution equation within fluid environments. [PDF]
Ramadan ME +3 more
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Science & Technology Journal, 2021
In the present work, we have applied the analytical approach to obtain the equations of motion of a system of two cable connected artificial satellites under the effect of various perturbative forces of general nature. These perturbative forces are the earth’s shadow, solar radiation pressure, earth’s oblateness and the earth’s magnetic field.
Sangam Kumar, Joydip Ghosh
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In the present work, we have applied the analytical approach to obtain the equations of motion of a system of two cable connected artificial satellites under the effect of various perturbative forces of general nature. These perturbative forces are the earth’s shadow, solar radiation pressure, earth’s oblateness and the earth’s magnetic field.
Sangam Kumar, Joydip Ghosh
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Ukrainian Mathematical Journal, 1985
Es sei \(\Omega\) ein Gebiet aus \(R^ n\), das mit einer geschlossenen Fläche S der Klasse \(C^{\infty}\) begrenzt ist. Es seien D(\({\bar \Omega}\)) und D(S) die Räume der unendlich oft differenzierbaren Funktionen auf \({\bar \Omega}=\Omega \cup S\) und S.
Gupalo, A. S., Lopushanskaya, G. P.
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Es sei \(\Omega\) ein Gebiet aus \(R^ n\), das mit einer geschlossenen Fläche S der Klasse \(C^{\infty}\) begrenzt ist. Es seien D(\({\bar \Omega}\)) und D(S) die Räume der unendlich oft differenzierbaren Funktionen auf \({\bar \Omega}=\Omega \cup S\) und S.
Gupalo, A. S., Lopushanskaya, G. P.
openaire +1 more source

