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REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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E.H. Bareiss. Computational solution of matrix problems over an integral domain. J. Inst. Math. Appl., 10:68-104, 1972.
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T.3. Chou and G.E. Collins. Algorithms for the solution of systems of linear diophantine equations. SIAM J. Comput., 11(4):687-708, 1982.
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M.A. Frumkin. Polynomial time algorithms in the theory of linear diophantine equations. In Fundamentals of Computatzon Theory, pages 386-392. LNCS 56, Springer, New-York, 1977.
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F.R. Gantmacher. Thdorie des matrices. Dunod, Paris, France, 1966.
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M. Kaminski and A. Paz. Computing the Hermite normal form on an integer matrice. Technical Report 1986, Computer Science Dpt., TECHNION Israel Institute of Technology, June 1986.
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R. Kannan. Solving systems of linear equations over polynomials. Theoretical Computer Science, 39:69-88, 1985.
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R. Kannan and A. Bachem. Polynomial algorithms for computing the Smith and Hermite normal forms of an integer matrix. SIAM J. Comput., 8 4, pp 499-507, 1979.
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S.E. Labhalla, H. Lombardi, and R. Marlin. Algorithmes de calcul de la rSduction d'Hermite d'une matrice h coefficients polynomiaux. In Comptes. Rendus de MEGA92, Nice, France. Birkhauser, 1992. Submitted to JSC.
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S.E. Labhalla, H. Lombardi, and R. Marlin. A1- gorithmes modulaires de calcul des rdductions d'Hermite et de Smith. Manuscript, April 1992.
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M.A. Laidacker. Another theorem relating Sylvester's matrix and the greatest common divisor. Mathematics Magazine, 42:126-128, 1969.
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M. Newman. Integral Matmces. Academic Press, 1972.
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