Results 21 to 30 of about 1,749 (282)
Transformasi Fourier Multiplikatif Dan Aplikasinya Pada Persamaan Diferensial Multiplikatif
This research is a development of multiplicative calculus. This study is about the Fourier multiplicative transformation and its application to the multiplicative differential equation.
Aurizan Himmi Azhar +3 more
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Multiplicativity of Connes’ calculus [PDF]
In his book on noncommutative geometry, Connes constructed a differential graded algebra out of a spectral triple. Lack of monoidality of this construction is investigated. We identify a suitable monoidal subcategory of the category of spectral triples and show that when restricted to this subcategory the construction of Connes is monoidal.
Chakraborty, Partha Sarathi +1 more
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Multiplicity-Free Schubert Calculus [PDF]
AbstractMultiplicity-free algebraic geometry is the study of subvarieties Y ⊆ X with the “smallest invariants” as witnessed by a multiplicity-free Chow ring decomposition of [Y] ∈ A*(X) into a predetermined linear basis.This paper concerns the case of Richardson subvarieties of the Grassmannian in terms of the Schubert basis.
Thomas, Hugh, Yong, Alexander
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Summary: In this study, Hahn multiplicative calculus was introduced and as an application of this subject, the classical Sturm-Liouville problem was examined under this structure.
Allahverdiev, B.P., Tuna, H.
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Modified Backpropagation Algorithm with Multiplicative Calculus in Neural Networks
Backpropagation is one of the most widely used algorithms for training feedforward deep neural networks. The algorithm requires a differentiable activation function and it performs computations of the gradient proceeding backwards through the feedforward
Serkan Ozbay
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The Consistency and Complexity of Multiplicative Additive System Virtual [PDF]
This paper investigates the proof theory of multiplicative additive system virtual (MAV). MAV combines two established proof calculi: multiplicative additive linear logic (MALL) and basic system virtual (BV).
R. Horne
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A New Type of Sturm-Liouville Equation in the Non-Newtonian Calculus
In mathematical physics (such as the one-dimensional time-independent Schrödinger equation), Sturm-Liouville problems occur very frequently. We construct, with a different perspective, a Sturm-Liouville problem in multiplicative calculus by some ...
Sertac Goktas
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Fractional Maclaurin-Type Inequalities for Multiplicatively Convex Functions
This paper’s major goal is to prove some symmetrical Maclaurin-type integral inequalities inside the framework of multiplicative calculus. In order to accomplish this and after giving some basic tools, we have established a new integral identity.
Meriem Merad +3 more
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The Runge–Kutta method in geometric multiplicative calculus [PDF]
This paper illuminates the derivation, applicability, and efficiency of the multiplicative Runge–Kutta method, derived in the framework of geometric multiplicative calculus. The removal of the restrictions of geometric multiplicative calculus on positive-valued functions of real variables and the fact that the multiplicative derivative does not exist ...
Mustafa Riza, Hatice Aktöre
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Hermite-Hadamard type inequalities for multiplicatively p-convex functions
In this paper, we introduced the concept of multiplicatively p-convex functions and established Hermite-Hadamard type integral inequalities in the setting of multiplicative calculus for this newly created class of functions.
Serap Özcan
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