Results 251 to 260 of about 531,079 (302)
Directed evolution of enzymes at the crossroads of tradition and innovation
FEBS Open Bio, EarlyView.An iterative cycle of data‐driven enzyme optimization comprising four stages: genetic diversification of a template enzyme, expression of protein variants, high‐throughput evaluation, and machine‐learning‐guided redesign of the next variant library.
Maria Tomkova +2 more
wiley +1 more source
Improved root cause analysis supporting resilient production systems [PDF]
Journal of Manufacturing Systems, 2022 Manufacturing companies struggle to be efficient and effective when conducting root cause analyses of production disturbances; a fact which hinders them from creating and developing resilient production systems.
Jon Bokrantz +2 more
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Transformation Groups, 2008
The purpose of the paper is to explain some formulas appearing in connection with root systems and their zonotopes which are relevant for the theory of the Kostant partition function. In particular, the authors present the Tutte polynomial for all exceptional root systems by a computer assisted computation.
DE CONCINI, Corrado, PROCESI, Claudio
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The purpose of the paper is to explain some formulas appearing in connection with root systems and their zonotopes which are relevant for the theory of the Kostant partition function. In particular, the authors present the Tutte polynomial for all exceptional root systems by a computer assisted computation.
DE CONCINI, Corrado, PROCESI, Claudio
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Canadian Journal of Mathematics, 1987
A great part of mathematical analysis relies directly on the methods of separation of variables and on the successive reduction of several variables problems to one-dimensional equations and to the theory of classical special functions; for example, the theory of elliptic or parabolic equations with regular coefficients (even with non constant ...
Debiard, Amédée, Gaveau, Bernard
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A great part of mathematical analysis relies directly on the methods of separation of variables and on the successive reduction of several variables problems to one-dimensional equations and to the theory of classical special functions; for example, the theory of elliptic or parabolic equations with regular coefficients (even with non constant ...
Debiard, Amédée, Gaveau, Bernard
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Root and Root System Terminology
Forest Science, 1983Abstract This dictionary of more than 2,200 terms relating to roots and root systems is biased toward forestry but will also be useful to workers in plant anatomy, morphology, ecology, nutrition, pathology, physiology, and propagation. It attempts to be exhaustive in English and also includes many foreign terms.
R. F. Sutton, R. W. Tinus
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Root system architecture : from individual roots to root systems
2011International ...
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2004
A Euclidean space is a real vector space \(\mathcal{V}\) endowed with an inner product, that is, a positive definite symmetric bilinear form. We denote this inner product by \(\left \langle \;,\;\right \rangle\). If \(0\neq \alpha \in \mathcal{V}\), consider the transformation \(s_{\alpha }: \mathcal{V}\longrightarrow \mathcal{V}\) given by ...
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A Euclidean space is a real vector space \(\mathcal{V}\) endowed with an inner product, that is, a positive definite symmetric bilinear form. We denote this inner product by \(\left \langle \;,\;\right \rangle\). If \(0\neq \alpha \in \mathcal{V}\), consider the transformation \(s_{\alpha }: \mathcal{V}\longrightarrow \mathcal{V}\) given by ...
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Root Polytopes of Crystallographic Root Systems
2015Let \(\Phi\) be a finite (reduced) irreducible crystallographic root system. We give a case-free explicit description of the convex hull of all roots in \(\Phi\), that we denote by \(\mathcal{P}_{\Phi }\) and call the root polytope of \(\Phi\). This description is attained by considering a set of distinguished faces, indexed by the subsets of a fixed ...
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