Results 221 to 230 of about 1,571 (266)

Comprehensive Evaluation of Mathematical Models Used in the Thin-Layer Cold Dried Foods. [PDF]

Food Sci Nutr
Kilic A.
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Symmetry-enforced topological Dirac semimetal for giant spin-orbit torque with ultralow power dissipation. [PDF]

Natl Sci Rev
Zheng X, Peng S, Chen X, Lao B, Han Y, Gong L, Tang T, Wu K, Sun Y, Liu P, Hao X, Shi Y, Plumb NC, Shi M, Wu T, Peng S, Chen XQ, Zhong Z, Radovic M, Li RW, Wang Z.   +20 more
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A Posteriori Error Analysis for a Coupled Stokes-Poroelastic System with Multiple Compartments. [PDF]

J Sci Comput
Fumagalli I, Parolini N, Verani M.
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Dynamic theory of quasilinear parabolic equations—I. Abstract evolution equations

Nonlinear Analysis: Theory, Methods & Applications, 1988
The author studies the qualitative properties of the solutions v of an abstract ordinary differential equation of the form \[ (1)\quad v'+A(t,v)v=F(t,v), \] where A(t,v) is the infinitesimal generator of an analytic semigroup in a Banach space. Under suitable Hölder continuity assumptions on A and F, several properties of the solutions v of (1) are ...
Herbert Amann
exaly   +3 more sources

An Abstract Parabolic Volterra Integrodifferential Equation

SIAM Journal on Mathematical Analysis, 1982
We consider semilinear integrodifferential equations of the form \[ u'(t) + A(t)u(t) = \int_0^t {\left[ {a(t,s)g_0 (s,u(s)) + g_1 (t,s,u(s))} \right]ds + f_0 (t) + f_1 (t,u(t)),} \]\[ u(0) = u_0 . \] For each $t \geqq 0$, the operator $A(t)$ is assumed to be the negative generator of an analytic semigroup in a Banach space X.
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A JUSTIFICATION OF THE AVERAGING METHOD FOR ABSTRACT PARABOLIC EQUATIONS

Mathematics of the USSR-Sbornik, 1970
In this paper the method of averaging of N.N. Bogoljubov is applied to abstract parabolic equations of the form (1)where is a linear, in general unbounded, operator generating an analytic semigroup, and is an operator subordinate to , in general a nonlinear map, possessing the mean Other conditions on the mapping are formulated in terms of the theory ...
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Parabolicity of a Class of Higher-Order Abstract Differential Equations

Proceedings of the American Mathematical Society, 1994
Summary: Let \(E\) be a complex Banach space, \(c_ i\in \mathbb{C}\) \((1\leq i\leq n- 1)\), and \(A\) be a nonnegative operator in \(E\). We discuss the parabolicity of the higher-order abstract differential equations \[ u^{(n)}(t)+ \sum^{n- 1}_{i= 1} c_ i A^{k_ i} u^{(n- i)}(t)+ Au(t)= 0\leqno{(*)} \] and some perturbation cases of \((*)\).
Xio, Tijun, Liang, Jin
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On the evolution operator for abstract parabolic equations

Israel Journal of Mathematics, 1987
The initial value problem for the differential equation in Banach space X is considered: \[ (1)\quad u'(t)=A(t)u(t)+f(t),\quad t_ ...
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