Results 11 to 20 of about 1,634,589 (264)
Generalized Convergence for Multi-Step Schemes under Weak Conditions
MathematicsWe have developed a local convergence analysis for a general scheme of high-order convergence, aiming to solve equations in Banach spaces. A priori estimates are developed based on the error distances.
Ramandeep Behl +3 more
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Majorizing measures for the optimizer [PDF]
, 2020 The theory of majorizing measures, extensively developed by Fernique, Talagrand and many others, provides one of the most general frameworks for controlling the behavior of stochastic processes.
Olver, Neil +7 more
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DNA Sequence Is a Major Determinant of Tetrasome Dynamics [PDF]
Biophysical Journal, 2019 ABSTRACT Eukaryotic genomes are hierarchically organized into protein-DNA assemblies for compaction into the nucleus. Nucleosomes, with the (H3-H4) 2 tetrasome as a likely intermediate, are highly dynamic in nature by way of several different mechanisms.
Ordu, O., Lusser, A., Dekker, N. H.
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Nucleotide and primary sequence of a major rice prolamine [PDF]
FEBS Letters, 1988 A recombinant cDNA clone encoding a major rice seed storage prolamine was isolated by antibody screening of a cDNA λgt 11 library. This clone contained a single open reading frame encoding a putative rice prolamine precursor (M r17 300). In contrast to other cereal prolamines, the primary sequence of the rice prolamine was devoid of any major tandem ...
Kim, Woo Taek, Okita, Thomas W.
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Characterizations of majorization on summable sequences
Filomat, 2020 In this paper, we prove a necessary and sufficient condition for majorization on the summable sequence space. For this we redefine the notion of majorization on an infinite dimensional space and therein investigate properties of the majorization. We also prove the infinite dimensional Schur-Horn type and Hardy-Littlewood-P?lya type theorems.
Kosuru, G. Sankara Raju, Saha, Subhajit
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On self-majorizing elements in Archimedean vector lattices
, 2022 S.823-837A finite element in an Archimedean vector lattice is called self-majorizing if its modulus is a majorant. Such elements exist in many vector lattices and naturally occur in different contexts.
Teichert, K., Weber, M.R.
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Major arcs and moments of arithmetical sequences [PDF]
American Journal of Mathematics, 2020 27 ...
de La Bretèche, Régis +1 more
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Majorization and multiplier sequences
Linear Algebra and its Applications, 2011 The authors show the potential of matrix methods to study spectral properties of hyperbolic polynomials (i.e., polynomials having only real roots), and namely to study multiplier sequences (complex-valued sequences such that coefficient-wise multiplication preserves polynomial hyperbolicity).
Church, Amber +2 more
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Degree sequences and majorization
Linear Algebra and its Applications, 1994 The authors define the majorization gap of a degree sequence as the minimum number of successive reverse-unit-transformations required to transform it into a threshold sequence (i.e., the degree sequence of a threshold graph). They deduce a formula for the majorization gap (by establishing a lower bound for it and exhibiting reverse-unit ...
Arikati, Srinivasa R., Peled, Uri N.
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A note on major sequences and external activity in trees [PDF]
The Electronic Journal of Combinatorics, 1996 A bijection is given from major sequences of length $n$ (a variant of parking functions) to trees on $\{0,\ldots,n\}$ that maps a sequence with sum ${{n+1}\choose 2} + k$ to a tree with external activity $k$.
Janet Simpson Beissinger, Uri N. Peled
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