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See detailDerivations and differential operators on rings and fields
Kiss, Gergely UL

Scientific Conference (2018, June)

Detailed reference viewed: 44 (0 UL)
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See detailDerivations of the Lie algebras of differential operators
Grabowski, Janusz; Poncin, Norbert UL

in Indagationes Mathematicae (2005), 16(2), 181--200

Detailed reference viewed: 126 (3 UL)
See detailDerivations of the Lie algebras of differential operators
Poncin, Norbert UL

Scientific Conference (2004)

Detailed reference viewed: 116 (2 UL)
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See detailDerivative and divergence formulae for diffusion semigroups
Thalmaier, Anton UL; Thompson, James UL

in Annals of Probability (2019), 47(2), 743-773

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See detailDerivative estimates of semigroups and Riesz transforms on vector bundles
Thalmaier, Anton UL; Wang, Feng-Yu

in Potential Analysis (2004), 20(2), 105-123

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See detailDerivative recovery and a posteriori error estimate for extended finite elements
Bordas, Stéphane UL; Duflot, M.

in Computer Methods in Applied Mechanics and Engineering (2007), 196(35-36), 3381-3399

This paper is the first attempt at error estimation for extended finite elements. The goal of this work is to devise a simple and effective local a posteriori error estimate for partition of unity ... [more ▼]

This paper is the first attempt at error estimation for extended finite elements. The goal of this work is to devise a simple and effective local a posteriori error estimate for partition of unity enriched finite element methods such as the extended finite element method (XFEM). In each element, the local estimator is the L2 norm of the difference between the raw XFEM strain field and an enhanced strain field computed by extended moving least squares (XMLS) derivative recovery obtained from the raw nodal XFEM displacements. The XMLS construction is tailored to the nature of the solution. The technique is applied to linear elastic fracture mechanics, in which near-tip asymptotic functions are added to the MLS basis. The XMLS shape functions are constructed from weight functions following the diffraction criterion to represent the discontinuity. The result is a very smooth enhanced strain solution including the singularity at the crack tip. Results are shown for two- and three-dimensional linear elastic fracture mechanics problems in mode I and mixed mode. The effectivity index of the estimator is close to 1 and improves upon mesh refinement for the studied near-tip problem. It is also shown that for the linear elastic fracture mechanics problems treated, the proposed estimator outperforms one of the superconvergent patch recovery technique of Zienkiewicz and Zhu, which is only C0. Parametric studies of the general performance of the estimator are also carried out. © 2007 Elsevier B.V. All rights reserved. [less ▲]

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See detailDerivative relationships between volume and surface area of compact regions in Rd
Marichal, Jean-Luc UL; Dorff, Michael

in Rocky Mountain Journal of Mathematics (2007), 37(2), 551-571

We explore the idea that the derivative of the volume, V, of a region in R^d with respect to r equals its surface area, A, where r=d V/A. We show that the families of regions for which this formula for r ... [more ▼]

We explore the idea that the derivative of the volume, V, of a region in R^d with respect to r equals its surface area, A, where r=d V/A. We show that the families of regions for which this formula for r is valid, which we call homogeneous families, include all the families of similar regions. We determine equivalent conditions for a family to be homogeneous, provide examples of homogeneous families made up of non-similar regions, and offer a geometric interpretation of r in a few cases. [less ▲]

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See detailDerivative relationships between volume and surface area of compact regions in Rd
Marichal, Jean-Luc UL

Presentation (2005, April 08)

Detailed reference viewed: 33 (1 UL)
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See detailDerivative relationships between volume and surface area of compact regions in Rd
Marichal, Jean-Luc UL

Presentation (2003, October 21)

We explore the idea that the derivative of the volume, V , of a region in Rp with respect to r equals its surface area, A, where r = p V/A. We show that the families of regions for which this formula for ... [more ▼]

We explore the idea that the derivative of the volume, V , of a region in Rp with respect to r equals its surface area, A, where r = p V/A. We show that the families of regions for which this formula for r is valid, which we call homogeneous families, include all the families of similar regions. We determine equivalent conditions for a family to be homogeneous, provide examples of homogeneous families made up of non-similar regions, and offer a geometric interpretation of r in a few cases. [less ▲]

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See detailDerivatives in Islamic Finance: Examining the Market Risk Management Framework (Book Review)
Nabilou, Hossein UL

in Banking & Finance Law Review (2016), 32(1), 203-207

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See detailDerivatives of Feynman-Kac Semigroups
Thompson, James UL

in Journal of Theoretical Probability (2019)

We prove Bismut-type formulae for the first and second derivatives of a Feynman-Kac semigroup on a complete Riemannian manifold. We derive local estimates and give bounds on the logarithmic derivatives of ... [more ▼]

We prove Bismut-type formulae for the first and second derivatives of a Feynman-Kac semigroup on a complete Riemannian manifold. We derive local estimates and give bounds on the logarithmic derivatives of the integral kernel. Stationary solutions are also considered. The arguments are based on local martingales, although the assumptions are purely geometric. [less ▲]

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See detailDerived algebraic geometry over differential operators
Govzmann, Alisa UL

Doctoral thesis (2023)

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See detailDerived categories of (nested) Hilbert schemes
Belmans, Pieter UL; Krug, Andreas

in Michigan Mathematical Journal (2023)

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See detailDerived categories of flips and cubic hypersurfaces
Belmans, Pieter UL; Fu, Lie; Raedschelders, Theo

in Proc. Lond. Math. Soc. (3) (2022), 125(6), 1452--1482

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See detailDerived categories of the Cayley plane and the coadjoint Grassmannian of type F
Belmans, Pieter UL; Kuznetsov, Alexander; Smirnov, Maxim

in Transformation Groups (2021)

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See detailDerived category of filtered objects
Schapira, Pierre UL; Schneiders, Jean-Pierre

E-print/Working paper (2013)

Detailed reference viewed: 52 (1 UL)
See detailDerived D-Geometry
Poncin, Norbert UL

Presentation (2018, September 18)

Detailed reference viewed: 153 (3 UL)
See detailDerived D-Geometry and Field Theory
Bonavolonta, Giuseppe UL

Doctoral thesis (2013)

Detailed reference viewed: 136 (14 UL)
See detailDerived Geometry and Applications
Poncin, Norbert UL

Presentation (2014)

Detailed reference viewed: 157 (13 UL)
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See detailDerived Parabolic induction
Scherotzke, Sarah UL; Schneider, Peter

in Bulletin of the London Mathematical Society (2022), 54(1), 264-274

Detailed reference viewed: 29 (0 UL)