Results 211 to 220 of about 176,132 (261)
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Derivatives and partial derivatives for regular shuffle expressions

Journal of Computer and System Sciences, 2019
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Sulzmann, Martin, Thiemann, Peter
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The mixed conformable partial derivatives

Periodica Mathematica Hungarica, 2020
The paper introduces a modification of the so-called ``conformable derivative'' and applies it to functions of two variables. Like the conformable derivative itself, it is just a classical first derivative multiplied by a very simple factor that is independent of the function (this is evident, e.g. from Theorem 2.4), so it is really nothing more than a
Chang-Jian Zhao, Wing-Sum Cheung
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Estimates on Partial Derivatives and Logarithmic Partial Derivatives of Holomorphic Functions on Polydiscs and Beyond

The Journal of Geometric Analysis, 2020
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Li, Bao Qin, Yang, Liu
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Construction of rankings on partial derivatives

ACM Communications in Computer Algebra, 2006
In differential algebra [1], rankings on partial derivatives play the same role as admissible term orders in the theory of Gröbner bases. In fact, an admissible term order is a particular case of a ranking on partial derivatives of a single differential indeterminate.
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Hedge Pattern Partial Derivative

2009
We propose hedge pattern partial derivatives, an extension of Antimirov's partial derivatives, in order to give an operational semantics of pattern matching of regular hedge expression patterns, which is crucial in XML processing. We show that correct and small matching automata can be constructed from hedge pattern partial derivatives.
Taro Suzuki, Satoshi Okui
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Partial stabilities and partial derivations of -variable functions

Nonlinear Analysis: Theory, Methods & Applications, 2010
The authors introduce the notion of the partial derivations of an \(n\)-variable function from a normed algebra \({\mathcal{A}}_1 \times {\mathcal{A}}_1 \times \cdots \times {\mathcal{A}}_n\) into a Banach algebra \({\mathcal{B}}\). Using this notion, they prove the Hyers-Ulam-Rassias stability for the partial derivations.
Chu H.-Y., Ku S.-H., Park J.-S.
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Partial ordering derivations for CCS

1985
In this paper we extend CCS transitions, labelled by strings, to concurrent histories, i.e. to transitions labelled by partial orderings. The two notions are linked by a theorem which shows that the strings can be obtained by taking a11 interleavings compatible with the partial orderings.
DEGANO, PIERPAOLO   +2 more
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Complex symplectic structures and the partial derivative partial derivative-lemma

2018
In this paper, we study complex symplectic manifolds, i.e., compact complex manifolds X which admit a holomorphic (2, 0)-form σ which is d-closed and non-degenerate, and in particular the Beauville–Bogomolov–Fujiki quadric Q_σ associated with them. We will show that if X satisfies the ∂∂ ̄ -lemma, then Q_σ is smooth if and only if h^(2,0)(X)=1 and is ...
Cattaneo, Andrea, Tomassini, Adriano
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Partial Derivatives and Partial Differentiation

1960
As mentioned in the Preface, this book is intended as a sequel to Differential Calculus, also published in this series. Throughout this book references to the earlier work will be cited as DC.
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