Results 31 to 40 of about 14,194 (175)
Sobolev norm estimates for a class of bilinear multipliers
, 2013 We consider bilinear multipliers that appeared as a distinguished particular case in the classification of two-dimensional bilinear Hilbert transforms by Demeter and Thiele [9]. In this note we investigate their boundedness on Sobolev spaces. Furthermore,
Bernicot, Frédéric, Kovač, Vjekoslav
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New bounds for bilinear Calder\'on-Zygmund operators and applications [PDF]
, 2015 In this work we extend Lacey's domination theorem to prove the pointwise control of bilinear Calder\'on--Zygmund operators with Dini--continuous kernel by sparse operators. The precise bounds are carefully tracked following the spirit in a recent work of
Damián, Wendolín +2 more
core +3 more sources
Minimal smoothness conditions for bilinear Fourier multipliers
Revista Matemática Iberoamericana, 2013 The problem of finding the differentiability conditions for bilinear Fourier multipliers that are as small as possible to ensure the boundedness of the corresponding operators from products of Hardy spaces H^{p_1}\times H^{p_2} to
Miyachi, Akihiko, Tomita, Naohito
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Failure of the trilinear operator space Grothendieck theorem
Discrete Analysis, 2019 Failure of the trilinear operator space Grothendieck theorem, Discrete Analysis 2019:8, 16 pp. Let $\beta:\ell_\infty^n\times \ell_\infty^n\to\mathbb C$ be a bilinear form.
Jop Briët, Carlos Palazuelos
doaj +1 more source
Bilinear oscillatory integrals and boundedness for new bilinear multipliers
Advances in Mathematics, 2010 We consider bilinear oscillatory integrals, i.e. pseudo-product operators whose symbol involves an oscillating factor. Lebesgue space inequalities are established, which give decay as the oscillation becomes stronger ; this extends the well-known linear theory of oscillatory integral in some directions.
Bernicot, Frederic, Germain, Pierre
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Bilinear operator multipliers into the trace class
Journal of Functional Analysis, 2020 This paper replaces the one entitled "Modular operator multipliers into the trace". Besides the change of title, a few corrections have been made.
Le Merdy, Christian +2 more
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Boundedness criterion for bilinear Fourier multiplier operators [PDF]
Tohoku Mathematical Journal, 2014 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Miyachi, Akihiko, Tomita, Naohito
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Bilinear Factorization via Augmented Lagrange Multipliers [PDF]
, 2010 This paper presents a unified approach to solve different bilinear factorization problems in Computer Vision in the presence of missing data in the measurements. The problem is formulated as a constrained optimization problem where one of the factors is constrained to lie on a specific manifold. To achieve this, we introduce an equivalent reformulation
Alessio Del Bue +3 more
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Bilinear forms, Schur multipliers, complete boundedness and duality [PDF]
MATHEMATICA SCANDINAVICA, 2023 Grothendieck's inequalities for operators and bilinear forms imply some factorization results for complex $m \times n$ matrices. Based on the theory of operator spaces and completely bounded maps we present norm optimal versions of these results and two norm optimal factorization results related to the Schur product. We show that the spaces of bilinear
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High‐Conductivity Electrolytes Screened Using Fragment‐ and Composition‐Aware Deep Learning
Advanced Science, EarlyView.We present a new deep learning framework that hierarchically links molecular and functional unit attributions to predict electrolyte conductivity. By integrating molecular composition, ratios, and physicochemical descriptors, it achieves accurate, interpretable predictions and large‐scale virtual screening, offering chemically meaningful insights for ...
Xiangwen Wang +6 more
wiley +1 more source