Results 11 to 20 of about 58 (55)
EACR 2025 Congress: Innovative Cancer Science, 16-19 June 2025. [PDF]
Mol OncolAbstracts submitted to the ‘EACR 2025 Congress: Innovative Cancer Science’, from 16–19 June 2025 and accepted by the Congress Organising Committee are published in this Supplement of Molecular Oncology, an affiliated journal of the European Association for Cancer Research (EACR).
europepmc +2 more sources
Algebra and geometry of link homology: Lecture notes from the IHES 2021 Summer School
Bulletin of the London Mathematical Society, Volume 55, Issue 2, Page 537-591, April 2023., 2023 Abstract These notes cover the lectures of the first named author at 2021 IHES Summer School on “Enumerative Geometry, Physics and Representation Theory” with additional details and references. They cover the definition of Khovanov‐Rozansky triply graded homology, its basic properties and recent advances, as well as three algebro‐geometric models for ...
Eugene Gorsky +2 more
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Height pairing on higher cycles and mixed Hodge structures
Proceedings of the London Mathematical Society, Volume 125, Issue 1, Page 61-170, July 2022., 2022 Abstract For a smooth, projective complex variety, we introduce several mixed Hodge structures associated to higher algebraic cycles. Most notably, we introduce a mixed Hodge structure for a pair of higher cycles which are in the refined normalized complex and intersect properly. In a special case, this mixed Hodge structure is an oriented biextension,
Jose Ignacio Burgos Gil +2 more
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Between buildings and free factor complexes: A Cohen–Macaulay complex for Out(RAAGs)
Journal of the London Mathematical Society, Volume 105, Issue 1, Page 251-307, January 2022., 2022 Abstract For every finite graph Γ$\Gamma$, we define a simplicial complex associated to the outer automorphism group of the right‐angled Artin group (RAAG) AΓ$A_\Gamma$. These complexes are defined as coset complexes of parabolic subgroups of Out0(AΓ)$\operatorname{Out}^0(A_\Gamma )$ and interpolate between Tits buildings and free factor complexes.
Benjamin Brück
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Proceedings of the London Mathematical Society, Volume 121, Issue 4, Page 954-1032, October 2020., 2020 Abstract I provide an explicit construction of spectral curves for the affine E8 relativistic Toda chain. Their closed‐form expression is obtained by determining the full set of character relations in the representation ring of E8 for the exterior algebra of the adjoint representation; this is in turn employed to provide an explicit construction of ...
Andrea Brini
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Journal of Function Spaces, Volume 2020, Issue 1, 2020., 2020 In this paper, we study the Kantorovich‐Stancu‐type generalization of Szász‐Mirakyan operators including Brenke‐type polynomials and prove a Korovkin‐type theorem via the T‐statistical convergence and power series summability method. Moreover, we determine the rate of the convergence.
Naim Latif Braha +3 more
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Mechanical Quadrature Methods and Extrapolation for Solving Nonlinear Problems in Elasticity
Mathematical Problems in Engineering, Volume 2018, Issue 1, 2018., 2018 This paper will study the high accuracy numerical solutions for elastic equations with nonlinear boundary value conditions. The equations will be converted into nonlinear boundary integral equations by the potential theory, in which logarithmic singularity and Cauchy singularity are calculated simultaneously.
Pan Cheng, Ling Zhang, Nunzio Salerno
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The Abel‐type transformations into ℓ
International Journal of Mathematics and Mathematical Sciences, Volume 22, Issue 4, Page 775-784, 1999., 1999 Let t be a sequence in (0, 1) that converges to 1, and define the Abel‐type matrix Aα,t by for α > −1. The matrix Aα,t determines a sequence‐to‐sequence variant of the Abel‐type power series method of summability introduced by Borwein in [1]. The purpose of this paper is to study these matrices as mappings into ℓ.
Mulatu Lemma
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Recent developments in the theory of Walsh series
International Journal of Mathematics and Mathematical Sciences, Volume 5, Issue 4, Page 625-673, 1982., 1982 We survey research done on the theory of Walsh series during the decade 1971‐1981. Particular attention is given to convergence of Walsh‐Fourier series, gap Walsh series, growth of Walsh‐Fourier coefficients, dyadic differentiation, and uniqueness of Walsh series.
William R. Wade
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Introductory remarks on complex multiplication
International Journal of Mathematics and Mathematical Sciences, Volume 5, Issue 4, Page 675-690, 1982., 1982 Complex multiplication in its simplest form is a geometric tiling property. In its advanced form it is a unifying motivation of classical mathematics from elliptic integrals to number theory; and it is still of active interest. This interrelation is explored in an introductory expository fashion with emphasis on a central historical problem, the ...
Harvey Cohn
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