Results 231 to 240 of about 94,501 (272)
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On the Generalized "Lanczos' Generalized Derivative"

The American Mathematical Monthly, 1999
(1999). On the Generalized “Lanczos' Generalized Derivative”. The American Mathematical Monthly: Vol. 106, No. 8, pp. 766-768.
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Generalized Convexity and Generalized Derivatives

2006
This chapter is devoted to the study of nonsmooth generalized convex functions with the help of special classes of generalized derivatives. Several results are presented on the links between generalized monotonicity of the generalized derivatives and generalized convexity of the functions under discussion.
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General derivatives

2020
Xiao-Jun Yang, Feng Gao, Yang Ju
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Lie generalized derivations on bound quiver algebras

Communications in Algebra, 2021
Abderrahim Adrabi, Brahim Fahid
exaly  

Automatic derivative generation

2013
The inexact SQP method which we describe in Chapter 5 requires first and second order derivatives of the problem functions. There are several ways how derivatives can be provided. The first is to have them provided along with the problemdependent model functions by the user.
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On Centrally Extended Reverse and Generalized Reverse Derivations

Indian Journal of Pure and Applied Mathematics, 2020
Susan F El-Deken
exaly  

On generalized (?,?)-derivations

2019
We generalize the notion of (?,?)-derivation of Nakajima and Bres˜ar. We define the generalized (?,?)-derivations, generalized Jordan (?,?)-derivations, and generalized Lie (?,?)-derivations. We study interrelations between these classes of derivations as well as their homological properties.
Albas E., Argac N.
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On generalized derivations of semirings

Georgian Mathematical Journal, 2022
Madhu Dadhwal
exaly  

Generalized Jordan Derivations

2001
We define a notion of generalized Jordan (resp. Lie) derivations and give some elementary properties of generalized Jordan (resp. Lie) derivations. These categorical results correspond to the results of generalized derivations in [N]. Moreover, we extend Herstein’s result of Jordan derivations on a prime ring to generalized Jordan derivations.
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