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Isotropic Q-fractional Brownian motion on the sphere: regularity and fast simulation. [PDF]

Philos Trans A Math Phys Eng Sci
Lang A, Müller B.
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Trimester-aware yoga video recommendation using hybrid deep learning for pregnant woman. [PDF]

Sci Rep
Bawistale K, Rajendran S, Khalid M.
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Optical soliton solutions of the stochastic generalized nonlinear Schrödinger equation with arbitrary refractive index in Itô sense. [PDF]

Sci Rep
Trouba NT, Xu H, Alngar MEM, Shohib RMA, El-Meligy M, Zhu X, Sharaf M.   +6 more
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Morris B. Bender (1905-1983). [PDF]

J Neurol
Larner AJ.
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Differences in Diversity of Collembola Communities Between Primary and Secondary Forests and Driving Factors. [PDF]

Insects
Zheng M, Xie Z, Li Y, Wan Z, Shi H, Wang L, Ji Q, Wang Z, Wu D.   +8 more
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Hausdorff measures on the Wiener space

Potential Analysis, 1992
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Feyel, D., de La Pradelle, A.
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Wasserstein space over the Wiener space

Probability Theory and Related Fields, 2009
Define on an abstract Wiener space \((X,H,\mu)\) the lower semicontinuous distance \(d_H(x,y)=|x-y|_H\) if \(x-y\in H\) and \(d_H(x,y)=\infty\) otherwise. On the space of probability measures \({\mathcal P}(X)\) on \(X\) one considers the Wasserstein distance \[ W_s(\nu_1,\nu_2)^2:= \inf\left\{ \int_{X\times X} |x-y|_H^2\pi(dx,dy),\;\pi\in{\mathcal P ...
Fang, Shizan, Shao, Jinghai, Sturm, Karl-Theodor   +2 more
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