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Titlebook: Analysis and Applications - ISAAC 2001; Heinrich G. W. Begehr,Robert P. Gilbert,Man Wah Wo Book 2003 Springer Science+Business Media Dordr

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发表于 2025-3-21 18:58:31 | 显示全部楼层 |阅读模式
期刊全称Analysis and Applications - ISAAC 2001
影响因子2023Heinrich G. W. Begehr,Robert P. Gilbert,Man Wah Wo
视频video
学科分类International Society for Analysis, Applications and Computation
图书封面Titlebook: Analysis and Applications - ISAAC 2001;  Heinrich G. W. Begehr,Robert P. Gilbert,Man Wah Wo Book 2003 Springer Science+Business Media Dordr
Pindex Book 2003
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Power Geometry as a New Calculus,their singularities, to isolate their first approximations, and to find either their solutions or the asymptotics of the solutions. This approach allows to compute also the asymptotic and the local expansions of solutions. Algorithms of Power Geometry are applicable to equations of various types: al
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A New Property of Meromorphic Functions and Its Applications,ns which are far from each other, has many ..-preimages whose geometric shapes are quite similar to the shapes of initial polynomials. The obtained results have generalized one of versions of so called proximity property which describes geometric locations of simple a-points and, in turn, implies th
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Complex Zero Decreasing Sequences and the Riemann Hypothesis II,on of all real sequences . such that for any real polynomial ., the polynomial .has no more nonreal zeros than . has. The sequences . which satisfy the above property are called complex zero decreasing sequences. While the Karlin—Laguerre problem has remained open, recently there has been significan
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Analytic Functions and Analytic Functionals on Some Balls in the Complex Euclidean Space,n [1], [2] and [3] for the Lie ball, the complex Euclidean ball and the dual Lie ball can be generalized for the ..-balls. In this note, following our paper [4], we consider analytic functions and analytic functionals on the ..-balls ., and characterize them by their growth behavior of their harmoni
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Carleman Estimates for a Plate Equation on a Riemann Manifold with Energy Level Terms,onal Riemann manifold (., .). The energy level for this problem is ..(Ω) × ..(Ω). The basic assumption made is the existence of a strictly convex function on Ω. Carleman estimates are also a critical springboard from which one may derive the . inequalities of continuous observability/uniform stabili
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