The Theory of Higher-Order Types of Asymptotic Variation for Differentiable Functions. Part I: Higher-Order Regular, Smooth and Rapid Variation

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

Citations

"The Theory of Higher-Order Types of Asymptotic Variation for Differentiable Functions. Part I: Higher-Order Regular, Smooth and Rapid Variation"
written by Antonio Granata,
published by Advances in Pure Mathematics, Vol.6 No.12, 2016

has been cited by the following article(s):

[1]	Operations with Higher-Order Types of Asymptotic Variation: Filling Some Gaps
	2021

[2]	Convergence and stability of a micro-macro acceleration method: linear slow-fast stochastic differential equations with additive noise
	2019

[3]	Complements to the Theory of Higher-Order Types of Asymptotic Variation for Differentiable Functions
	2019

[4]	Convergence and stability of a micro–macro acceleration method: Linear slow–fast stochastic differential equations with additive noise
	2019

[5]	Study of micro-macro acceleration schemes for linear slow-fast stochastic differential equations with additive noise
	2018

[6]	Asymptotic Behaviors of Wronskians and Finite Asymptotic Expansions in the Real Domain-Part II: Mixed Scales and Exceptional Cases
	2018

[7]	Asymptotic Behaviors of Wronskians and Finite Asymptotic Expansions in the Real Domain. Part II: Mixed Scales and Exceptional Cases
	2018

[8]	Asymptotic Behaviors of Wronskians and Finite Asymptotic Expansions in the Real Domain. Part I: Scales of Regularly-or Rapidly-Varying Functions
	2017

[9]	The Theory of Higher-Order Types of Asymptotic Variation for Differentiable Functions. Part II: Algebraic Operations and Types of Exponential Variation
	2016

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