Richa Sharma

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All published works

Action	Title	Year	Authors
+	A class of fruit Diophantine equations	2022	Lalit Vaishya Richa Sharma
+ PDF Chat	On the rational solutions of y^2 =x^3 + k^{6n+3}	2021	Richa Sharma Sanjay Bhatter
+ PDF Chat	On the solutions of certain Lebesgue–Ramanujan–Nagell equations	2021	Kalyan Chakraborty Azizul Hoque Richa Sharma
+	On the solutions of certain Lebesgue–Ramanujan–Nagell equations	2021	Kalyan Chakraborty Azizul Hoque Richa Sharma
+ PDF Chat	Complete solutions of certain Lebesgue--Ramanujan--Nagell type equations	2020	Kalyan Chakraborty Azizul Hoque Richa Sharma
+	On Lebesgue–Ramanujan–Nagell Type Equations	2020	Richa Sharma
+ PDF Chat	On the solutions of a Lebesgue–Nagell type equation	2019	Sanjay Bhatter Azizul Hoque Richa Sharma
+	Complete solutions of certain Lebesgue-Ramanujan-Nagell type equations	2018	Kalyan Chakraborty Azizul Hoque Richa Sharma
+	On the solutions of a Lebesgue - Nagell type equation	2018	Sanjay Bhatter Azizul Hoque Richa Sharma
+	On the Diophantine equation $f(x)=2f(y)$	2018	Sanjay Bhatter Richa Sharma
+	Divisibility of Class Numbers of Quadratic Fields: Qualitative Aspects	2018	Kalyan Chakraborty Azizul Hoque Richa Sharma

Common Coauthors

Coauthor	Papers Together
Azizul Hoque	7
Kalyan Chakraborty	5
Sanjay Bhatter	4
Lalit Vaishya	1

Commonly Cited References

Action	Title	Year	Authors	# of times referenced
+ PDF Chat	Ternary Diophantine Equations via Galois Representations and Modular Forms	2004	Michael A. Bennett Chris M. Skinner	4
+ PDF Chat	On the divisibility of class numbers of quadratic fields and the solvability of diophantine equations	2016	Azizul Hoque Helen K. Saikia	4
+ PDF Chat	On the Diophantine Equation <i>n</i>(<i>n</i> + <i>d</i>) · · · (<i>n</i> + (<i>k</i> − 1)<i>d</i>) = <i>by</i><sup><i>l</i></sup>	2004	Kálmán Győry Lajos Hajdu N. Saradha	4
+	Divisibility of the class numbers of imaginary quadratic fields	2017	Kalyan Chakraborty Azizul Hoque Yasuhiro Kishi Prem Prakash Pandey	4
+	On the Diophantine Equation x2+q2k+1=yn	2002	Salmawaty Arif Fadwa S. Abu Muriefah	4
+ PDF Chat	On the solutions of a Lebesgue–Nagell type equation	2019	Sanjay Bhatter Azizul Hoque Richa Sharma	3
+ PDF Chat	Existence of primitive divisors of Lucas and Lehmer numbers	2001	Yonatan Bilu Guillaume Hanrot Paul Voutier	3
+	On the diophantine equation x2 + p2k = yn	2008	Attila Bérczes István Pink	3
+ PDF Chat	Classical and modular approaches to exponential Diophantine equations II. The Lebesgue–Nagell equation	2006	Yann Bugeaud Maurice Mignotte Samir Siksek	3
+	ON THE DIOPHANTINE EQUATION x<sup>2</sup> + C = 2y<sup>n</sup>	2009	Fadwa S. Abu Muriefah Florian Luca Samir Siksek Szabolcs Tengely	3
+	Classical and modular approaches to exponential Diophantine equations	2016	Yann Bugeaud Maurice Mignotte Samir Siksek	3
+ PDF Chat	On the diophantine equations <i>x</i><sup>2</sup> + 74 = <i>y</i><sup>5</sup> and <i>x</i><sup>2</sup> + 86 = <i>y</i><sup>5</sup>	1996	Maurice Mignotte B.M.M. de Weger	3
+	Solutions of some generalized Ramanujan-Nagell equations	2006	N. Saradha Anitha Srinivasan	3
+	On Cohn's conjecture concerning the diophantine equation¶ x 2 + 2 m = y n	2002	M. Le	3
+ PDF Chat	On the Diophantine equation x<sup>2</sup>+q<sup>2m</sup>=2y<sup>p</sup>	2007	Sz. Tengely	3
+	On the Diophantine equation <i>x</i> <sup>2</sup> + <i>C</i>= <i>y<sup>n</sup> </i> for <i>C</i> = 2<sup> <i>a</i> </sup>3<sup> <i>b</i> </sup>17<sup> <i>c</i> </sup> and <i>C</i> = 2<sup> <i>a</i> </sup>13<sup> <i>b</i> </sup>17<sup> <i>c</i> </sup>	2016	Hemar Godinho Diego Marques Alain Togbé	2
+ PDF Chat	On an diophantine equation	2000	Florian Luca	2
+ PDF Chat	On a Diophantine Equation	1951	Péter L. Erdős	2
+	Divisibility of Class Numbers of Certain Families of Quadratic Fields	2017	Azizul Hoque Kalyan Chakraborty	2
+	Rational Points on Elliptic Curves	1992	Joseph H. Silverman John Tate	2
+ PDF Chat	The diophantine equation<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" alttext="$x^2 + 3^m = y^n$" id="E1"><mml:mrow><mml:msup><mml:mi>x</mml:mi><mml:mn>2</mml:mn></mml:msup><mml:mo>+</mml:mo><mml:msup><mml:mn>3</mml:mn><mml:mi>m</mml:mi></mml:msup><mml:mo>=</mml:mo><mml:msup><mml:mi>y</mml:mi><mml:mi>n</mml:mi></mml:msup></mml:mrow></mml:math>	1996	Salmawaty Arif Fadwa S. Abu Muriefah	2
+	On the diophantine equation x 2 + 2 a · 19 b = y n	2012	Gökhan Soydan Maciej Ulas Hui Lin Zhu	2
+ PDF Chat	On the diophantine equation x 2 + 2a · 3b · 11c = y n	2013	İsmail Naci Cangül Musa Demi̇rci̇ İlker Inam Florian Luca Gökhan Soydan	2
+	On some generalized Lebesgue–Nagell equations	2010	Hui Lin Zhu Mao Hua Le	2
+	Exponents of class groups of certain imaginary quadratic fields	2018	Azizul Hoque Kalyan Chakraborty	2
+	On the number of solutions of the generalized Ramanujan-Nagell equation	2001	Yann Bugeaud T. N. Shorey	2
+ PDF Chat	ON THE DIOPHANTINE EQUATION<i>x</i><sup>2</sup>+<i>d</i><sup>2<i>l</i>+ 1</sup>=<i>y<sup>n</sup></i>	2012	Attila Bérczes István Pink	2
+	On the Diophantine Equations d 1 x 2 + 2 2m d 2 = y n and d 1 x 2 + d 2 = 4y n	1993	LE Mao-hua	2
+ PDF Chat	On the Diophantine equation<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" alttext="$x^2 + 2^k = y^n $" id="E1"><mml:msup><mml:mi>x</mml:mi><mml:mn>2</mml:mn></mml:msup><mml:mo>+</mml:mo><mml:msup><mml:mn>2</mml:mn><mml:mi>k</mml:mi></mml:msup><mml:mo>=</mml:mo><mml:msup><mml:mi>y</mml:mi><mml:mi>n</mml:mi></mml:msup></mml:math>	1995	Salmawaty Arif Fadwa S. Abu Muriefah	2
+	The Class-Number of Real Quadratic Number Fields	1952	N. C. Ankeny Emil Artin S. Chowla	2
+	On the diophantine equation x2 + D = 4pn	1992	LE Mao-hua	1
+	On generalized Mersenne Primes and class-numbers of equivalent quadratic fields and cyclotomic fields	2014	Azizul Hoque Helen K. Saikia	1
+ PDF Chat	On the number of real quadratic fields with class number divisible by 3	2002	Kalyan Chakraborty M. Ram Murty	1
+	Parametrization of the Quadratic Fields Whose Class Numbers are Divisible by Three	2000	Yasuhiro Kishi Katsuya Miyake	1
+	Explicit construction of a class of infinitely many imaginary quadratic fields whose class number is divisible by 3	1974	P. Hartung	1
+	On Le's and Bugeaud's Papers about the Equation ax 2 + b 2m−1 = 4 c p	2002	Yuri Bilu	1
+ PDF Chat	On the equation 𝑌²=𝑋(𝑋²+𝑝)	1984	Andrew Bremner J. W. S. Cassels	1
+ PDF Chat	On a diophantine equation	1998	Fadwa S. Abu Muriefah Salmawaty Arif	1
+	On the number of solutions of the Diophantine equation	2003	Csaba Sándor	1
+	A Note on Diophantine Equation Y 2 + k = X 5	1976	Josef Blass	1
+ PDF Chat	The Diophantine equation<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" alttext="$x^2 + 2^k = y^n" id="E1"><mml:mrow><mml:msup><mml:mi>x</mml:mi><mml:mn>2</mml:mn></mml:msup><mml:mo>+</mml:mo><mml:msup><mml:mn>2</mml:mn><mml:mi>k</mml:mi></mml:msup><mml:mo>=</mml:mo><mml:msup><mml:mi>y</mml:mi><mml:mi>n</mml:mi></mml:msup></mml:mrow></mml:math>, II	1999	J. H. E. Cohn	1
+	On the class number of certain imaginary quadratic fields	2001	J. D. Cohn	1
+	On the diophantine equationD 1 x 2+D 2 m =4y n	1995	LE Mao-hua	1
+	A Constructive Approach to Spiegelung Relations between 3-Ranks of Absolute Ideal Class Groups and Congruent Ones Modulo (3)2 in Quadratic Fields	2000	Yasuhiro Kishi	1
+	On the Diophantine equation x 2+5 m =y n	2009	Liqun Tao	1
+	Complete Solution of the Diophantine EquationX2+1=dY4and a Related Family of Quartic Thue Equations	1997	Chen Jian Hua Paul Voutier	1
+ PDF Chat	On the generalized Ramanujan-Nagell equation I	1981	Frits Beukers	1
+ PDF Chat	NOTE ON THE DIVISIBILITY OF THE CLASS NUMBER OF CERTAIN IMAGINARY QUADRATIC FIELDS	2008	Yasuhiro Kishi	1
+	On Mordell's equation y2 − k = x3: An interesting case of Sierpiński	1970	R. J. Finkelstein Hymie London	1
+	A Note on the Generalized Ramanujan-Nagell Equation	1995	M. Le	1