Results 51 to 60 of about 164,359 (189)

An iterative Wiener filtering method based on the gravity gradient invariants

Geodesy and Geodynamics, 2015
How to deal with colored noises of GOCE (Gravity field and steady – state Ocean Circulation Explorer) satellite has been the key to data processing. This paper focused on colored noises of GOCE gradient data and the frequency spectrum analysis. According
Rui Zhou, Xiaoping Wu
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Differential equations on abstract Wiener space [PDF]

Pacific Journal of Mathematics, 1972
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A Partial Derivative Approach to the Change of Scale Formula for the Function Space Integral

Entropy, 2020
We investigate the partial derivative approach to the change of scale formula for the functon space integral and we investigate the vector calculus approach to the directional derivative on the function space and prove relationships among the Wiener ...
Young Sik Kim
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The Paley-Wiener-Levinson theorem revisited

International Journal of Mathematics and Mathematical Sciences, 1997
In this paper a new proof of the Paley-Wiener-Levinson theorem is presented. This proof is based upon the isometry between the Paley-Wiener space and that of the square-integrable functions in [−π,π], on one hand, and a Titchmarsh's theorem which allows ...
A. G. García
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Multi-valued, singular stochastic evolution inclusions

, 2013
We provide an abstract variational existence and uniqueness result for multi-valued, monotone, non-coercive stochastic evolution inclusions in Hilbert spaces with general additive and Wiener multiplicative noise.
Attouch, Attouch, Barbu, Barbu, Barbu, Barbu, Barbu, Barbu, Barbu, Barbu, Barbu, Barbu, Barbu, Barbu, Barbu, Bensoussan, Berryman, Beyn, Bian, Borwein, Bruck, Brézis, Chang, Ciotir, Ciotir, Ciotir, Crauel, Da Prato, Es-Sarhir, Es-Sarhir, Fukushima, Gess, Gess, Giga, Gyöngy, Hu, Hu, Kawohl, Kim, Komorowski, Krylov, Ladyženskaja, Lichnewsky, Liu, Liu, Liu, Maligranda, Moser, Nagai, Papageorgiou, Papageorgiou, Pardoux, Parthasarathy, Peszat, Phelps, Pratt, Prévôt, Rao, Reed, Ren, Rockafellar, Rudin, Röckner, Răşcanu, Showalter, Stephan, Vázquez, Wang, Wang, Wang, Zhou, Zygmunt   +71 more
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Point evaluation in Paley–Wiener spaces

Journal d'Analyse Mathématique
AbstractWe study the norm of point evaluation at the origin in the Paley–Wiener space PWp for 0 < p < ∞, i.e., we search for the smallest positive constant C, called $${\mathscr{C}}_{p}$$ C
Fredrik Brevig, Ole, Chirre, Andrés, Ortega Cerdà, Joaquim, Seip, Kristian   +3 more
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The Sard Inequality on Wiener Space

Journal of Functional Analysis, 1997
Let \((W,H,\mu)\) be an abstract Wiener space. For a measurable map \(u:W\to H\), \(T(w):= w+u(w)\), \(w\in W\) is the Cameron-Martin perturbation of the identity map. We denote by \(\mathbb{D}_{p,k}(H)\) the Sobolev space in the Malliavin calculus with \(p>1\), \(k\in \mathbb{N}\). The \(H\)-valued random variable \(u(w)\) is said to be \(\eta-H- C^1\)
Üstünel, A.S., Zakai, M.
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Trace Operators on Wiener Amalgam Spaces

Journal of Function Spaces, 2016
The paper deals with trace operators of Wiener amalgam spaces using frequency uniform decomposition operators and maximal inequalities, obtaining sharp results. Additionally, we provide the embedding between standard and anisotropic Wiener amalgam spaces.
Jayson Cunanan, Yohei Tsutsui
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Evaluation Formulas for Generalized Conditional Wiener Integrals with Drift on a Function Space

Journal of Function Spaces and Applications, 2013
Let C[0,t] denote a generalized Wiener space, the space of real-valued continuous functions on the interval [0,t] and define a stochastic process Y:C[0,t]×[0,t]→ℝ by Y(x,s)=∫0s‍h(u)dx(u)+a(s) for x∈C[0,t] and s∈[0,t], where h∈L2[0,t] with h≠0 a.e.
Dong Hyun Cho
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Rotations and Tangent Processes on Wiener Space

, 2003
The paper considers (a) Representations of measure preserving transformations (``rotations'') on Wiener space, and (b) The stochastic calculus of variations induced by parameterized rotations $\{T_\theta w, 0 \le \theta \le \eps\}$: ``Directional ...
Zakai, M.
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