Lattice Paths and Rogers Identities

Open Journal of Discrete Mathematics

ISSN Print: 2161-7635
ISSN Online: 2161-7643
www.scirp.net/journal/ojdm
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"Lattice Paths and Rogers Identities"
written by Ashok Kumar Agarwal, Megha Goyal,
published by Open Journal of Discrete Mathematics, Vol.1 No.2, 2011

has been cited by the following article(s):

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[1]	On a generalized basic series and Rogers-Ramanujan type identities
	Contributions to Discrete …, 2023

[2]	On a generalized basic series and Rogers–Ramanujan type identities-II
	Contributions to Discrete Mathematics, 2023

[3]	On combinatorial extensions of some Ramanujan's mock theta functions
	2020

[4]	On q-Series and Split Lattice Paths
	2020

[5]	ON ROGERS-RAMANUJAN TYPE IDENTITIES FOR OVERPARTITIONS AND GENERALIZED LATTICE PATHS
	2018

[6]	On 3-way combinatorial identities
	Proceedings - Mathematical Sciences, 2018

[7]	On the combinatorics of modified lattice paths and generalized --series
	2018

[8]	On Rogers--Ramanujan type identities for overpartitions and generalized lattice paths
	대한수학회보, 2018

[9]	On combinatorial extensions of Rogers-Ramanujan type identities
	2017

[10]	COMBINATORIAL IDENTITIES FOR TENTH ORDER MOCK THETA FUNCTIONS
	2017

[11]	New combinatorial interpretations of some Rogers-Ramanujan type identities
	2017

[12]	Rogers-Ramanujan Type Identities and Combinatorics
	2016

[13]	ON COMBINATORIAL EXTENSIONS OF SOME RAMANUJAN'S MOCK THETA FUNCTIONS ПРО КОМБIНАТОРНI ПРОДОВЖЕННЯ ДЕЯКИХ ФIКТИВНИХ …

[1]	On a generalized 6-way combinatorial identity Proceedings - Mathematical Sciences, 2024 DOI:10.1007/s12044-024-00808-z

[2]	On Combinatorial Extensions of Some Ramanujan’s Mock Theta Functions Ukrainian Mathematical Journal, 2020 DOI:10.1007/s11253-020-01763-4

[3]	On q-Series and Split Lattice Paths Graphs and Combinatorics, 2020 DOI:10.1007/s00373-020-02207-3

[4]	Combinatorial identities for tenth order mock theta functions Proceedings - Mathematical Sciences, 2019 DOI:10.1007/s12044-019-0475-y

[5]	On 3-way combinatorial identities Proceedings - Mathematical Sciences, 2018 DOI:10.1007/s12044-018-0378-3

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