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Lalit Mohan Sharma
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All published works
Action
Title
Year
Authors
+
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k-Diophantine m-tuples in finite fields
2022
Trajan Hammonds
Seoyoung Kim
Steven J. Miller
Arjun Nigam
Kyle Onghai
Dishant Saikia
Lalit Mohan Sharma
+
$k$-Diophantine $m$-tuples in Finite Fields
2022
Trajan Hammonds
Seoyoung C. Kim
Steven J. Miller
Arjun Nigam
Kyle Onghai
Dishant Saikia
Lalit Mohan Sharma
Common Coauthors
Coauthor
Papers Together
Dishant Saikia
2
Trajan Hammonds
2
Arjun Nigam
2
Kyle Onghai
2
Steven J. Miller
1
Seoyoung Kim
1
Seoyoung C. Kim
1
Steven J. Miller
1
Commonly Cited References
Action
Title
Year
Authors
# of times referenced
+
The Diophantine Equation <i>n</i> ! + 1 = <i>m<sup>2</sup> </i>
1993
Marius Overholt
1
+
PDF
Chat
Effective solution of the D(-1)-quadruple conjecture
2007
Andrej Dujella
Alan Filipin
Clemens Fuchs
1
+
There are only finitely many Diophantine quintuples
2004
Andrej Dujella
1
+
COMPLETE SOLUTION OF A PROBLEM OF DIOPHANTUS AND EULER
2005
Andrej Dujella
Clemens Fuchs
1
+
Diophantine quadruples in $\mathbb {Z}[\sqrt {4k+3}]$
2007
Zrinka Franušić
1
+
PDF
Chat
THE EQUATIONS 3<i>x</i><sup>2</sup>−2 = <i>y</i><sup>2</sup> AND 8<i>x</i><sup>2</sup>−7 = <i>z</i><sup>2</sup>
1969
A. Baker
H. Davenport
1
+
There is no Diophantine quintuple
2018
Bo He
Alain Togbé
Volker Ziegler
1
+
Nonexistence of D(4)-quintuples
2018
Marija Bliznac Trebješanin
Alan Filipin
1
+
PDF
Chat
Diophantine quadruples in the ring of integers of the pure cubic field $Q(\sqrt[3]{2})$
2013
Zrinka Franušić
1
+
Some rational Diophantine sextuples
2006
Philip Gibbs
1
+
PDF
Chat
There Are Infinitely Many Rational Diophantine Sextuples
2016
Andrej Dujella
Matija Kazalicki
Miljen Mikić
Márton Szikszai
1
+
PDF
Chat
There is no Diophantine D(−1)$D(-1)$‐quadruple
2022
Nicolae Ciprian Bonciocat
Mihai Cipu
Maurice Mignotte
1
+
PDF
Chat
A Classical Introduction to Modern Number Theory
1990
Kenneth Ireland
Michael Rosen
1
+
Analytic Number Theory
2004
Henryk Iwaniec
Emmanuel Kowalski
1
+
History of the theory of numbers
1919
L. E. Dickson
1