Results 41 to 50 of about 401,500 (259)

Sparse multivariate polynomial interpolation in the basis of Schubert polynomials

open access: yes, 2016
Schubert polynomials were discovered by A. Lascoux and M. Sch\"utzenberger in the study of cohomology rings of flag manifolds in 1980's. These polynomials generalize Schur polynomials, and form a linear basis of multivariate polynomials.
Mukhopadhyay, Priyanka, Qiao, Youming
core   +1 more source

Intrabandgap States Engineering in Functionalized Nanodiamond to Generate Solvated Electrons for Photocatalysis Under Solar Illumination

open access: yesAdvanced Functional Materials, EarlyView.
The negative electron affinity of diamond allows to emit highly reductive electrons. By introducing intra‐bandgap states and an optimized electron transfer mechanism by surface functionalization with Ru(bpy)3, the formation of solvated electrons is achieved upon solar irradiation.
Benjamin Kiendl   +20 more
wiley   +1 more source

An equivariant rim hook rule for quantum cohomology of Grassmannians [PDF]

open access: yesDiscrete Mathematics & Theoretical Computer Science, 2014
A driving question in (quantum) cohomology of flag varieties is to find non-recursive, positive combinatorial formulas for expressing the quantum product in a particularly nice basis, called the Schubert basis.
Elizabeth Beazley   +2 more
doaj   +1 more source

The Prism tableau model for Schubert polynomials [PDF]

open access: yesDiscrete Mathematics & Theoretical Computer Science, 2020
The Schubert polynomials lift the Schur basis of symmetric polynomials into a basis for Z[x1; x2; : : :]. We suggest the prism tableau model for these polynomials.
Anna Weigandt, Alexander Yong
doaj   +1 more source

Probabilistic Schubert Calculus: Asymptotics [PDF]

open access: yesArnold Mathematical Journal, 2020
AbstractIn the recent paper Bürgisser and Lerario (Journal für die reine und angewandte Mathematik (Crelles J), 2016) introduced a geometric framework for a probabilistic study of real Schubert Problems. They denoted by $$\delta _{k,n}$$ δ k ,
Lerario, Antonio, Mathis, Léo
openaire   +2 more sources

Novel Functional Materials via 3D Printing by Vat Photopolymerization

open access: yesAdvanced Functional Materials, EarlyView.
This Perspective systematically analyzes strategies for incorporating functionalities into 3D‐printed materials via Vat Photopolymerization (VP). It explores the spectrum of achievable functionalities in recently reported novel materials—such as conductive, energy‐storing, biodegradable, stimuli‐responsive, self‐healing, shape‐memory, biomaterials, and
Sergey S. Nechausov   +3 more
wiley   +1 more source

Modelling the Incremental Value of Personality Facets: The Domains‐Incremental Facets‐Acquiescence Bifactor Model

open access: yesEuropean Journal of Personality, EarlyView., 2020
Abstract Personality can be described at different levels of abstraction. Whereas the Big Five domains are the dominant level of analysis, several researchers have called for more fine‐grained approaches, such as facet‐level analysis. Personality facets allow more comprehensive descriptions, more accurate predictions of outcomes, and a better ...
Daniel Danner   +4 more
wiley   +1 more source

Allostaffia, a new genus name for Staffia Heinrich, 1999 (Allotheria, Haramiyida) preoccupied by Staffia Schubert, 1911 (Protista, Foraminifera) [PDF]

open access: yesFossil Record, 2004
The genus name Staffia Heinrich, 1999 published for a Jurassic allotherian mammal from Tendaguru, Tanzania, is preoccupied by Staffia Schubert, 1911 (Protista, Foraminifera).
W.-D. Heinrich
doaj   +3 more sources

A primal-dual formulation for certifiable computations in Schubert calculus [PDF]

open access: yes, 2015
Formulating a Schubert problem as the solutions to a system of equations in either Pl\"ucker space or in the local coordinates of a Schubert cell typically involves more equations than variables. We present a novel primal-dual formulation of any Schubert
Hauenstein, Jonathan D.   +2 more
core  

A Pieri-type formula for isotropic flag manifolds

open access: yes, 1998
We give the formula for multiplying a Schubert class on an odd orthogonal or symplectic flag manifold by a special Schubert class pulled back from a Grassmannian of maximal isotropic subspaces.
Bergeron, Nantel, Sottile, Frank
core   +5 more sources

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