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Long-time behaviour and bifurcation analysis of a two-species aggregation-diffusion system on the torus. [PDF]
Carrillo JA, Salmaniw Y.
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A Mathematical Approach on the Limits of ceRNA Hypothesis Through an Ordinary Differential Equations (ODE) Model of mRNA-microRNA Interactions. [PDF]
Flondor P +4 more
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Functions of Bounded Variation¶and Rearrangements
Archive for Rational Mechanics and Analysis, 2002The authors study the properties of the symmetric rearrangement \(u^*\) of a function \(u\) when \(u\) is of bounded variation in \({\mathbb R}^n\). Among these properties, the continuity and the approximate differentiability of \(u^*\) on the level sets \(\{u^*=t\}\) is investigated.
Nicola Fusco, Andrea Cianchi
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Omniscience Principles and Functions of Bounded Variation
Mathematical Logic Quarterly, 2002Omniscience principles are general statements that can be proved classically but not constructively. They are used to show that other, more subject-specific statements that imply some omniscience principle do not have a constructive proof. The strongest omniscience principle is the law of excluded middle itself.
Fred Richman
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Functions of bounded variation and polarization
Mathematische Nachrichten, 2009AbstractIt is known that, ifuis a real valued function on ℝNof bounded variation, then its total variation decreases under polarization. In this paper we identify the difference between the total variation ofuand that one of its polaruΠ(© 2009 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)
ALBERICO A, FERONE, Adele, VOLPICELLI R.
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Functions of bounded variation and curves in metric measure spaces
Advances in Calculus of Variations, 2016Olli Martio
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Functionals of Bounded Frechet Variation
Canadian Journal of Mathematics, 1949In a series of papers which will follow this paper the authors will present a theory of functionals which are bilinear over a product A × B of two normed vector spaces A and B. This theory will include a representation theory, a variational theory, and a spectral theory.
Morse, Marston, Transue, William
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ON FUNCTIONS OF GENERALIZED BOUNDED VARIATION
Mathematics of the USSR-Izvestiya, 1983The following theorem by F. and M. Riesz is well known: If \(\Phi\) and its conjugate \({\tilde \Phi}\) are functions of bounded variation then \(\Phi\) and \({\tilde \Phi}\) are absolutely continuous. The author obtains the following generalization of this theorem. Theorem.
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