Results 41 to 50 of about 3,260 (131)
We study identical semi-passive systems coupled pairwise by heterogeneous, linear or nonlinear passive systems, including systems with memory such as memristive systems.
Robin Lautenbacher +3 more
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Polynomial differential systems with hyperbolic algebraic limit cycles
Summary: For a given algebraic curve of degree \(n\), we exhibit differential systems of degree greater than or equal \(n\), by introducing functions which are solutions of certain partial differential equations. These systems admit precisely the bounded components of the curve as limit cycles.
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The article is devoted to Darbouxian integrable planar systems whose right-hand sides are homogeneous polynomials. A new subclass of such systems having either a focus or a center at the origin is presented. Additionally, the authors consider the existence of algebraic limit cycles of mentioned systems.
Giné, Jaume, Llibre, Jaume
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Automorphic Cohomology and the Limits of Algebraic Cycles
This paper establishes an explicit obstruction to constructing algebraic cycles from automorphic cohomology classes on Shimura varieties. We produce a rational Hodge class $Ω_E$ in the intersection cohomology of the Baily-Borel compactification of a Shimura variety for $\text{SO}(2,26)$, arising from a stable residual automorphic representation via ...
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Kolmogorov differential systems with prescribed algebraic limit cycles
R. Chouader, S. Benyoucef, A. Bendjeddou
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A CLASS OF KOLMOGOROV SYSTEM WITH EXACT ALGEBRAIC LIMIT CYCLES [PDF]
S. Benyoucef, A. Bendjeddou
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Stage-Complete Mapping of Pairwise Monocular Structure-from-Motion to Field-Programmable Gate Arrays. [PDF]
Stamatakis P, Vourvoulakis J.
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An expert-informed multi-scale synthetic benchmark dataset for calendar-aware resource-constrained project scheduling (CA-RCPSP). [PDF]
Uddin MA +3 more
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Differential systems with algebraic and non-algebraic limit cycles explicitly given
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Relative-Entropy Variational Principle for Semiclassical Gravity with Finite-Resolution Boundaries. [PDF]
Nusbaumer O.
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