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         Diophantine Equation:     more books (88)
  1. Solutions of the Diophantine equation X² = DY=K, by Mohan Lal, 1968
  2. Diophantine Equations by L. J. Mordell, 1970
  3. Diophantine equations: Lectures given by W.J. Ellison, 1971-1972 by William John Ellison, 1972
  4. New methods for solving quadratic diophantine equations (part I and part II) (Research report) by A. G Schaake, 1989
  5. On polynomial time algorithms in the theory of linear Diophantine equations (Technical report / State University of New York at Buffalo, Department of Computer Science) by Eitan M Gurari, 1981
  6. Diophantine equations and combinatorial identities obtained from units in quartic fields (Kent State University. Graduate College. Dissertations : Department of Mathematics) by Constantine K Kliorys, 1978
  7. Contributions to the theory of a category of Diophantine equations of the second degree with two unknowns (Nova acta Regiae Societatis Scientiarum Upsaliensis, ser. 4, v. 16, n:o 2) by Trygve Nagell, 1955
  8. Diophantine equations in division algebras, by Ralph G Archibald, 1927
  9. On pairs of diophantine equations by Amin Abdul K Muwafi, 1959
  10. Notes on the Diophantine equation y²-k=x³ (Arkiv för matematik) by Ove Hemer, 1954
  11. Analytic methods for Diophantine equations and Diophantine inequalities;: [lecture notes] the University of Michigan, fall semester, 1962 by Harold Davenport, 1962
  12. On the diophantine equation: Ap[x]+bq[y]=c+dp[z]q[w] by Christopher Skinner, 1989
  13. The development and appraisal of a unit on Diophantine equations for prospective elementary school teachers by Tommy Harold Richard, 1971
  14. On the Diophantine equation 1[superscript k] - 2[superscript k] -...- x[superscript k] - R(x) = y[superscript z] (Afdeling zuivere wickunde ; ZW 113/78) by Marc Voorhoeve, 1978

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