Fractional Weierstrass Function by Application of Jumarie Fractional Trigonometric Functions and Its Analysis

ISSN Print: 2160-0368
ISSN Online: 2160-0384
www.scirp.org/journal/apm
E-mail: apm@scirp.org

"Fractional Weierstrass Function by Application of Jumarie Fractional Trigonometric Functions and Its Analysis"
written by Uttam Ghosh, Susmita Sarkar, Shantanu Das,
published by Advances in Pure Mathematics, Vol.5 No.12, 2015

has been cited by the following article(s):

[1]	A Study of Some Fractional Functions
	2020

[2]	Analytical study of D-dimensional fractional Klein–Gordon equation with a fractional vector plus a scalar potential
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[3]	Higher-dimensional fractional time-independent Schrödinger equation via fractional derivative with generalised pseudoharmonic potential
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[4]	Fractional Klein–Gordon equation composed of Jumarie fractional derivative and its interpretation by a smoothness parameter
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[5]	Higher dimensional fractional time independent Schr\"{o} dinger equation via Jumarie fractional derivative with generalized pseudoharmonic potential
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[6]	Time independent fractional Schrödinger equation for generalized Mie-type potential in higher dimension framed with Jumarie type fractional derivative
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[7]	A study of fractional Schrödinger equation composed of Jumarie fractional derivative
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[8]	A Study of Fractional Schrodinger Equation-composed via Jumarie fractional derivative
	arXiv preprint arXiv:1603.02069, 2016

[9]	An Application Of Fuzzy Soft Relation In Decision Making Problems
	2012

[1]	Analytical study of D-dimensional fractional Klein–Gordon equation with a fractional vector plus a scalar potential Pramana, 2020 DOI:10.1007/s12043-019-1902-4

[2]	Higher-dimensional fractional time-independent Schrödinger equation via fractional derivative with generalised pseudoharmonic potential Pramana, 2019 DOI:10.1007/s12043-019-1836-x

[3]	Time independent fractional Schrödinger equation for generalized Mie-type potential in higher dimension framed with Jumarie type fractional derivative Journal of Mathematical Physics, 2018 DOI:10.1063/1.4999262

[4]	Fractional Klein–Gordon equation composed of Jumarie fractional derivative and its interpretation by a smoothness parameter Pramana, 2018 DOI:10.1007/s12043-018-1561-x

[5]	Time independent fractional Schrödinger equation for generalized Mie-type potential in higher dimension framed with Jumarie type fractional derivative Journal of Mathematical Physics, 2018 DOI:10.1063/1.4999262

[6]	A study of fractional Schrödinger equation composed of Jumarie fractional derivative Pramana, 2017 DOI:10.1007/s12043-017-1368-1