1. |
Invertibility of random fredholm operators |
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Stochastic Analysis and Applications,
Volume 8,
Issue 1,
1990,
Page 1-59
Stefan Heinrich,
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摘要:
Given a Gaussian measure μ on the space K(X) of compact operators on a Banach space X, we study the distribution of the norm of the inverse of the random Fredholm operator IX+T, that iswhere IXis the identity on X. For random integral operators T distributed according to a Wiener type measure on the space of kernels we obtain almost sharp two–sided estimates of F(t). The methods yield also some new estimates of average condition numbers of random matrices.
ISSN:0736-2994
DOI:10.1080/07362999008809197
出版商:Marcel Dekker, Inc.
年代:1990
数据来源: Taylor
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2. |
Random operator equations and inequalities in banach spaces |
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Stochastic Analysis and Applications,
Volume 8,
Issue 1,
1990,
Page 61-74
Fu Junyi,
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摘要:
In this paper we discuss the existence of solutions of nonlinear random equations and inequalities. Two existence theorems on the solution of random equations with quasi–monotone operators and complex–monotone operators, and a general theorem on random inequalities are obtained.
ISSN:0736-2994
DOI:10.1080/07362999008809198
出版商:Marcel Dekker, Inc.
年代:1990
数据来源: Taylor
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3. |
On the growth function of circuit processes |
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Stochastic Analysis and Applications,
Volume 8,
Issue 1,
1990,
Page 75-89
Sofia Kalpazidou,
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PDF (273KB)
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摘要:
Description of circuit processes associated to a countable class of directed weighted circuits in terms of the growth function induced by the shortest-path-distance is given.
ISSN:0736-2994
DOI:10.1080/07362999008809199
出版商:Marcel Dekker, Inc.
年代:1990
数据来源: Taylor
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4. |
Exponential stability in mean square for stochastic differential equations |
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Stochastic Analysis and Applications,
Volume 8,
Issue 1,
1990,
Page 91-103
Xuerong Mao,
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摘要:
In this paper we will consider the exponential stability in mean square for the following delay stochastic differential equation
ISSN:0736-2994
DOI:10.1080/07362999008809200
出版商:Marcel Dekker, Inc.
年代:1990
数据来源: Taylor
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5. |
Numerical solution of system of random Volterra integral equations II:Newton's method1 |
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Stochastic Analysis and Applications,
Volume 8,
Issue 1,
1990,
Page 105-125
N. Medhin,
M. Sambandham,
C.K. Zoltani,
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摘要:
In this article we discuss Newton's method to find the numerical solution of a system of random volterra integral equations. An example is presented to implement the theory and Kolmogorov–Smirnov test is used to fit a distribution of the solutions.
ISSN:0736-2994
DOI:10.1080/07362999008809201
出版商:Marcel Dekker, Inc.
年代:1990
数据来源: Taylor
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6. |
Editorial Board |
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Stochastic Analysis and Applications,
Volume 8,
Issue 1,
1990,
Page -
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PDF (41KB)
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ISSN:0736-2994
DOI:10.1080/07362999008809196
出版商:Marcel Dekker, Inc.
年代:1990
数据来源: Taylor
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