Results 51 to 60 of about 7,136 (151)
Advanced Engineering Research, 2014 The authors have previously studied two - dimensional Fredholm integral operators with homogeneous kernels of fiber - singular type. For this class of operators, the symbolic calculus is built using the theory of biloc al operators by V.
Vladimir Mikhaylovich Deundyak +1 more
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Infinity, 2017 The objectives of this research are (1) to develop Guided Discovery Learning in integral calculus subject; (2) to identify the effectiveness of Guided Discovery Learning in improving the students’ understanding toward integral calculus subject.
Yuliana Yuliana +2 more
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On Some Integral Inequalities in Quantum Calculus
Journal of Function Spaces, 2020 The objective of this paper is to establish q-analogue of some well-known inequalities in analysis, namely, Poincaré-type inequalities, Sobolev-type inequalities, and Lyapunov-type inequalities.
Mohamed Jleli, Bessem Samet
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A novel approach to nonlinear fractional volterra integral equations
Acta PolytechnicaNonlinear Fractional Volterra integral equations (FVIEs) of the first kind present challenges due to their intricate nature, combining fractional calculus and integral equations.
Mohammed Abdulshareef Hussein +1 more
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Unnes Journal of Mathematics Education, 2019 This study aimed to describe students' critical thinking skills towards the concepts differences in finding the area of a plane region and definite integral. This study used an exploratory test survey method with test instruments. Data were taken from 40
Bambang Eko Susilo +2 more
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Calculus in Non-Integer-Dimensional Space: Tool for Fractal Physics
Fractal and FractionalIntegration in non-integer-dimensional spaces (NIDS) is actively used in quantum field theory, statistical physics, and fractal media physics. The integration over the entire momentum space with non-integer dimensions was first proposed by Wilson in 1973
Vasily E. Tarasov
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Certain fractional calculus formulas involving extended generalized Mathieu series
Advances in Difference Equations, 2018 We establish fractional integral and derivative formulas by using fractional calculus operators involving the extended generalized Mathieu series. Next, we develop their composition formulas by applying the integral transforms.
Gurmej Singh +3 more
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MathematicsQuantum calculus is a powerful extension of classical calculus, providing novel tools for deriving sharper and more efficient analytical results without relying on limits.
Amjad E. Hazma +3 more
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An Introduction to Space–Time Exterior Calculus
Mathematics, 2019 The basic concepts of exterior calculus for space−time multivectors are presented: Interior and exterior products, interior and exterior derivatives, oriented integrals over hypersurfaces, circulation and flux of multivector fields.
Ivano Colombaro +2 more
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Jurnal Elemen, 2020 This study aims to develop learning set in the Integral calculus in the form of instructional design or study the concept of the volume of an Integral calculus rotating object that has a potential effect in improving student creative thinking skills ...
Edy Waluyo, Sri Supiyati, Muhammad Halqi
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