Fine Properties of Geodesics and Geodesic λ-Convexity for the Hellinger-Kantorovich Distance. [PDF]
Liero M, Mielke A, Savaré G.
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We consider nonlinear periodic systems driven by the p-Laplacian and with a nonsmooth locally Lipschitz potential function. In the right hand side forcing term, we have the combined effects of p-sublinear (concave) and p-superlinear (convex) terms ...
PAPALINI, Francesca, PAPAGEORGIOU N
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Universality for Taylor coefficients of rational functions under perturbations. [PDF]
Baryshnikov Y, Pemantle R.
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Quantitative Deformation Theorems And Critical Point Theory
this paper, we extend this approach to saddle-point type results, in the context of the critical point theory of [9, 8]. For this we use quantitative versions of the deformation theorems of [8], the former being straightforward consequences of the ...
Jean-Noël Corvellec
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A Descent Method for Nonsmooth Multiobjective Optimization in Hilbert Spaces
The efficient optimization method for locally Lipschitz continuous multiobjective optimization problems from Gebken and Peitz (J Optim Theory Appl 188:696–723, 2021) is extended from finite-dimensional problems to general Hilbert spaces.
Sonntag, Konstantin +4 more
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Causal K-Means Clustering. [PDF]
Kim K, Kim J, Kennedy EH.
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Machine Learning-Driven Prediction and Mechanistic Insight into CO <b><sub>2</sub></b> Adsorption on Biomass-Derived Activated Carbons Using Explainable AI (XAI). [PDF]
Ali DA.
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Revisiting the high-dimensional geometry of population responses in the visual cortex. [PDF]
Pospisil DA, Pillow JW.
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Strong and Agile Wall-Climbing Robots Capable of Traversing Obstacles via Anisotropic Acoustic Adhesion. [PDF]
Yuan K +8 more
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A Higher-Order Energy Expansion to Two-Dimensional Singularly Neumann Problems
Of concern is the following singularly perturbed semilinear elliptic problem \begin{equation*} \left\{ \begin{array}{c} \mbox{${\epsilon}^2\Delta u -u+u^p =0$ in $\Omega$}\\ \mbox{$u>0$ in $\Omega$ and $
Yeung, W-K, Winter, M, Wei, J
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