Identifiers
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name variant
Konstantine Zelator
0.60 · backfill
Papers (34)
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The sum of the squares of p positive integers which are consecutive terms of an arithmetic progression: Always a non-perfect square when p(a prime)=3 or p is congruent to 5 or 7 modulo 12
math.GM · 2013 · author #1
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Integer Solutions, Rational solutions of the equations x^4+y^4+z^4 -2(x^2)(y^2)-2(y^2)(z^2)-2(z^2)(x^2)=n and x^2+y^4+z^4-2x(y^2)-2x(z^2)-2(y^2)(z^2)=n; And Crux Mathematicorum Contest problem CC24
math.GM · 2013 · author #1
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The Diophantine equation xy=z^n; for n=2,3,4,5,6; the Diophantine equation xyz=w^2; and the Diophantine system: xy=v^2 and yz=w^2
math.NT · 2013 · author #1
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Integral points on rational curves of the form y=(x^2+bx+c)/(x+a); a,b,c integers
math.GM · 2013 · author #1
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Integral regular truncated pyramids with rectangular bases and the diophantine equation x^2+y^2+z^2= t^2
math.GM · 2012 · author #1
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Integral Triangles with one angle twice another, and with the bisector(of the double angle) also of integral length
math.GM · 2012 · author #1
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The Diophantine Equation arctan(1/x)+arctan(m/y)= arctan(1/k)
math.GM · 2012 · author #1
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An Application of Ptolemy's Theorem:Integral triangles with a 120 degree angle and the bisector(of the 120degree angle)also of integral length
math.GM · 2012 · author #1
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The Rational Number n/p as a sum of two unit fractions
math.GM · 2012 · author #1
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Five Exponential Diophantine Equations and Mayhem Problem M429
math.GM · 2011 · author #1
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Integer roots of quadratic and cubic polynomials with integer coefficients
math.GM · 2011 · author #1
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Reciprocal Properties of Pythagorean triangles
math.GM · 2011 · author #1
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Properties of proper rational numbers
math.GM · 2011 · author #1
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Pythagorean triangles within Pythagorean triangles
math.GM · 2010 · author #1
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The Diophantine Equation x^n+y^m=c(x^k)(y^l), n,m,k,l,c natural numbers
math.NT · 2010 · author #1
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Pythagorean Boxes with Primitive Faces
math.GM · 2010 · author #1
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Implementing the Law of Sines to solve SAS triangles
math.GM · 2010 · author #1
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An ancient Egyptian problem:the diophantine equation 4/n=1/x+1/y+1/z, n>or=2
math.GM · 2009 · author #1
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A cornucopia of pythagorean triangles
math.HO · 2009 · author #1
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Pythagorean Triangles with Repeated Digits-Repeated Bases
math.GM · 2009 · author #2
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Integral points on hyperbolas: A special case
math.GM · 2009 · author #1
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Distributive properties of the rationals
math.GM · 2009 · author #1
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A family of diophantine equations of the form x^4 +2nx^2y^2+my^4=z^2 with no solutions in (Z+)^3
math.NT · 2009 · author #1
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Exploring Progressions: A Collection of Problems
math.GM · 2009 · author #1
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A Non-Existence Property of Pythagorean Triangles with a 3-D Application
math.GM · 2009 · author #1
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Integer-Sided Triangles with integral medians
math.GM · 2009 · author #1
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The Seventeen Elements of Pythagorean Triangles
math.GM · 2008 · author #1
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A simple method for generating rational triangles
math.GM · 2008 · author #1
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Lattice points on the plane ax+by+cz=d and the diophantine system ax+by+cz=d ex+fy+gz=h
math.GM · 2008 · author #1
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Heron isosceles with integral external radii
math.GM · 2008 · author #1
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On an area property of the sum cotA+cotB+cotC in a triangle
math.GM · 2008 · author #1
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The equation asinx+bcosx=c and a family of cyclic Heron quadrilaterals
math.GM · 2008 · author #1
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When is sinx+cosx+tanx+cotx+secx+cscx an integer ?
math.GM · 2008 · author #1
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Triangle angles and sides in progression and the diophantine equation x^2+3y^2 =z^2
math.GM · 2008 · author #1
Mentions
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1311.6484
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1308.4040
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1307.5328
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1301.0758
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1109.6820
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1007.5264
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0905.3346
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