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Number of items: **36**.

Vasuki, K. R. and Veeresha, R. G.
(2017)
*On Somos’s theta-function identities of level 14.*
The Ramanujan Journal, 42 (1).
pp. 131-144.
ISSN 1572-9303

Vasuki, K. R. and Veeresha, R. G.
(2016)
*Ramanujan's Eisenstein series of level 7 and 14.*
Journal of Number Theory, 159.
pp. 59-75.
ISSN 0022-314X

Vasuki, K. R. and Veeresha, R. G.
(2015)
*On Ramanujan's modular equation of degree 7.*
Journal of Number Theory, 153.
pp. 304-308.
ISSN 0022-314X

Bhargava, S. and Vasuki, K. R. and Rajanna, K. R.
(2015)
*On some Ramanujan identities for the ratios of Eta-functions.*
Ukrainian Mathematical Journal, 66 (8).
pp. 1131-1151.
ISSN 1573-9376

Vasuki, K. R. and Chamaraju, C.
(2014)
*On certain identities for ratios of theta-functions and some new modular equations of mixed degree.*
Mathematical Notes, 95 (5-6).
pp. 615-624.
ISSN 0001-4346

Vasuki, K. R. and Sharath, G.
(2013)
*On Ramanujan's modular equations of degree 21.*
J. Number Theory, 133 (2).
pp. 437-445.

Vasuki, K. R. and Sharath, G.
(2012)
*On Ramanujan's modular equations of degree 35.*
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 396 (1).
pp. 13-20.

Vasuki, K. R. and Kahtan, Abdulrawf A. A. and Sharath, G. and Sathish Kumar, C.
(2011)
*On a continued fraction of order 12.*
Ukrainian Mathematical Journal, 62 (12).
pp. 1866-1878.

Vasuki, K. R. and Kahtan, Abdulrawf Abdulrahman Abdullah
(2011)
*On certain theta function identities analogous to Ramanujan's P-Q eta function identities.*
Appl. Math. (Irvine), 2 (7).
pp. 874-882.

Vasuki, K. R. and Sharath, G. and Rajanna, K. R.
(2011)
*On some identities of Ramanujan--Gollnitz--Gordon continued fraction.*
Notes on Number Theory and Discrete Mathematics, 17 (4).
pp. 50-60.

Vasuki, K. R. and Kahtan, Abdulrawf A. A. and Sharath, G.
(2011)
*On the Series Expansion of the Ramanujan Cubic Continued Fraction.*
Mathematical Combinatorics, 4.
pp. 84-95.

Vasuki, K. R. and Rajanna, K. R.
(2010)
*On a _2\varpsi_2 basic bilateral hypergeometric series summation formula.*
International Mathematical Forum,, 5 (13-16).
pp. 745-753.
ISSN 1314-7536

Vasuki, K. R. and Bhaskar, N. and Sharath, G.
(2010)
*On a continued fraction of order six.*
Ann. Univ. Ferrara Sez. VII Sci. Mat., 56 (1).
pp. 77-89.

Vasuki, K. R. and Kahtan, Abdulrawf A. A. and Sharath, G.
(2010)
*On certain continued fractions related to ₃ψ₃ basic bilateral hypergeometric functions.*
Adv. Stud. Contemp. Math. (Kyungshang), 20 (3).
pp. 343-357.

Vasuki, K. R. and Guruprasad, P. S.
(2010)
*On certain new modular relations for the Rogers-Ramanujan type functions of order twelve.*
Adv. Stud. Contemp. Math. (Kyungshang), 20 (3).
pp. 319-333.

Vasuki, K. R. and Sharath, G. and Rajanna, K. R.
(2010)
*Two modular equations for squares of the cubic-functions with applications.*
Note Mat., 30 (2).
pp. 61-71.

Vasuki, K. R. and Sharath, G.
(2009)
*On the ₃ψ₃ basic bilateral hypergeometric series summation formulas.*
Int. J. Math. Comb., 4.
pp. 41-48.

Vasuki, K. R.
(2008)
*On certain Ramanujan-Weber type modular equations.*
J. Indian Math. Soc. (N.S.), 75 (1-4).
173-192 (2009).

Chandrashekara Adiga, and Vasuki, K. R. and Srivatsa Kumar, B. R.
(2008)
*On modular relations for the functions analogous to Rogers-Ramanujan functions with applications to partitions.*
South East Asian J. Math. Math. Sci., 6 (2).
pp. 131-144.

Vasuki, K. R. and Rajanna, K. R.
(2007)
*On certain continued fraction expansions for ratios of basic hypergeometric series.*
Proc. Jangjeon Math. Soc., 10 (2).
pp. 153-159.

Bhargava, S. and Vasuki, K. R. and Srivatsa Kumar, B. R.
(2005)
*Evaluations of Ramanujan-Weber class invariant gn.*
J. Indian Math. Soc. (N.S.), 72 (1-4).
pp. 115-127.

Bhargava, S. and Vasuki, K. R. and Sreeramamurthy, T. G.
(2004)
*Some evaluations of Ramanujan's cubic continued fraction.*
INDIAN JOURNAL OF PURE & APPLIED MATHEMATICS, 35 (8).
pp. 1003-1025.

Vasuki, K. R. and Shivashankara, K.
(2003)
*Some new values for the Rogers-Ramanujan continued fraction.*
J. Indian Math. Soc. (N.S.), 70 (1-4).
pp. 87-95.

Vasuki, K. R. and Madhusudhan, H. S.
(2002)
*On certain continued fractions related to (2)psi(2) basic bilateral hypergeometric functions.*
INDIAN JOURNAL OF PURE & APPLIED MATHEMATICS, 33 (10).
pp. 1563-1573.

Chandrashekara Adiga, and Remy Denis, Y. and Vasuki, K. R.
(2002)
*On some continued fraction expansions for ratios of ₂Ψ₂.*
Aligarh Bull. Math., 21 (2).
pp. 25-35.

Chandrashekara Adiga, and Vasuki, K. R. and Shivashankara, K.
(2002)
*Some Theta Function Identities and New Explicit Evaluations of Rogers-ramanujan Continued Fraction.*
Tamsui Oxford Journal of Mathematical Sciences, 18 (1).
pp. 101-117.

Madhusudhan, H. S. and Mahadeva Naika, M. S. and Vasuki, K. R.
(2001)
*On some Ramanujan's P-Q identities.*
Hardy-Ramanujan J., 24.
pp. 2-9.

Vasuki, K. R. and Shivashankara, K.
(2001)
*On some new continued fractions related to ₂φ₁ basic hypergeometric functions.*
Far East J. Math. Sci. (FJMS), 3 (3).
pp. 435-443.

Chandrashekara Adiga, and Vasuki, K. R. and Mahadeva Naika, M. S.
(2001)
*On some new identities involving integrals of theta-functions.*
Adv. Stud. Contemp. Math. (Pusan), 3 (2).
pp. 1-11.

Chandrashekara Adiga, and Vasuki, K. R. and Mahadeva Naika, M. S.
(2001)
*On some new identities involving integrals of theta-functions.*
Advan. Stud. Contemp. Math.(Kyungshang), 3.
pp. 1-11.

Chandrashekara Adiga, and Vasuki, K. R.
(2001)
*On sums of triangular numbers.*
Math. Student, 70 (1-4).
pp. 185-190.

Chandrashekara Adiga, and Vasuki, K. R.
(2000)
*Some explicit evaluations of theta-functions.*
Far East J. Math. Sci. (FJMS), 2 (4).
pp. 625-631.

Vasuki, K. R.
(1999)
*W. N. Bailey's basic bilateral hypergeometric series summation formula and its applications.*
Math. Student, 68 (1-4).
pp. 211-218.

Vasuki, K. R. and Shivashankara, K.
(1999)
*A note on explicit evaluations of products and ratios of class invariants.*
Math. Forum, 13.
pp. 45-56.

Vasuki, K. R.
(1998)
*On some continued fractions related to ₂ψ₂ basic bilateral hypergeometric series.*
Math. Forum, 12.
pp. 31-43.

Chandrashekara Adiga, and Vasuki, K. R.
(1998)
*A note on rational approximations.*
J. Indian Math. Soc. (N.S.), 65 (1-4).
pp. 181-189.