Michael E. Pohst

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Power Integral Bases in Orders of Composite Fields

István Gaál, Péter Olajos, Michael E. Pohst, 2002, Exp. Math..

A Practical Version of the Generalized Lagrange Algorithm

Michael E. Pohst, Johannes A. Buchmann, Max Jüntgen, 1994, Exp. Math..

On solving systems of algebraic equations via ideal bases and elimination theory

David Y. Y. Yun, Michael E. Pohst, 1981, SYMSAC '81.

On the resolution of index form equations in biquadratic number fields, I

István Gaál, Michael E. Pohst, Attila Pethö, 1991 .

Solving resultant form equations over number fields

István Gaál, Michael E. Pohst, M. Pohst, 2008, Mathematics of Computation.

Computational Aspects of Kummer Theory

Michael E. Pohst, M. Pohst, 1996, International Workshop on Ant Colony Optimization and Swarm Intelligence.

On Lattices over Number Fields

Claus Fieker, Michael E. Pohst, M. Pohst, 1996, ANTS.

On Validated Computing in Algebraic Number Fields

Michael E. Pohst, M. Pohst, 1997, J. Symb. Comput..

Computing the multiplicative group of residue class rings

Michael E. Pohst, Sebastian Pauli, Florian Hess, 2003, Math. Comput..

A procedure for determining algebraic integers of given norm

Michael E. Pohst, U. Fincke, U. Fincke, 1983, EUROCAL.

On Real Quadratic Number Fields Suitable for Cryptography

Michael E. Pohst, Daniel Schielzeth, M. Pohst, 2005, Experimental Mathematics.

On the Computation of Class Polynomials with “Thetanullwerte” and Its Applications to the Unit Group Computation

Michael E. Pohst, Osmanbey Uzunkol, Franck Leprévost, 2011, Exp. Math..

On the Resolution of Index Form Equations in Dihedral Quartic Number Fields

István Gaál, Michael E. Pohst, Attila Pethö, 1994, Exp. Math..

On solving relative norm equations in algebraic number fields

Claus Fieker, Michael E. Pohst, A. Jurk, 1997, Math. Comput..

Computation of integral solutions of a special type of systems of quadratic equations

Michael E. Pohst, 1983, EUROCAL.

On the resolution of index form equations

István Gaál, Michael E. Pohst, Attila Pethö, 1991, ISSAC '91.

On Integral Basis Reduction in Global Function Fields

Michael E. Pohst, M. Schörnig, M. Pohst, 1996, ANTS.

On the computation of lattice vectors of minimal length, successive minima and reduced bases with applications

Michael E. Pohst, M. Pohst, 1981, SIGS.

09221 Abstracts Collection - Algorithms and NumberTheory

Michael E. Pohst, Johannes A. Buchmann, John Cremona, 2009, Algorithms and Number Theory.

Factoring polynomials over global fields I

Michael E. Pohst, M. Pohst, 2005, J. Symb. Comput..

Tables of unit groups and class groups of quintic fields and a regulator bound

Michael E. Pohst, K. Wildanger, 1998, Math. Comput..

Dependency of units in number fields

Claus Fieker, Michael E. Pohst, M. Pohst, 2006, Math. Comput..

Jacobians of Genus-2 Curves with a Rational Point of Order 11

Nicolas Bernard, Michael E. Pohst, Franck Leprévost, 2009, Exp. Math..

On the Resolution of Index form Equations in Sextic Fields with an Imaginary Quadratic Subfield

István Gaál, Michael E. Pohst, M. Pohst, 1996, J. Symb. Comput..

Computations with relative extensions of number fields with an application to the construction of Hilbert class fields

Michael E. Pohst, Mario Daberkow, M. Pohst, 1995, ISSAC '95.

Berechnung unabhängiger Einheiten und Klassenzahlen in total reellen biquadratischen Zahlkörpern

Michael E. Pohst, 2005, Computing.

Kant V4

Claus Fieker, Michael E. Pohst, Mario Daberkow, 1997, J. Symb. Comput..

An Optimization Problem for Lattices

Michael E. Pohst, Attila Pethö, L. Hajdu, 2013, Exp. Math..

On unit computation in real quadratic number fields

Michael E. Pohst, Hans Zassenhaus, 1979, EUROSAM.

On the resolution of relative Thue equations

István Gaál, Michael E. Pohst, M. Pohst, 2002, Math. Comput..

On solving norm equations in global function fields

István Gaál, Michael E. Pohst, 2009, J. Math. Cryptol..

On integral bases in relative quadratic extensions

Michael E. Pohst, Mario Daberkow, M. Pohst, 1996, Math. Comput..

The Totally Real A5 Extension of Degree 6 with Minimum Discriminant

Michael E. Pohst, David Ford, M. Pohst, 1992, Exp. Math..

Computation of 2-groups of narrow logarithmic divisor classes of number fields

Michael E. Pohst, Sebastian Pauli, Florence Soriano-Gafiuk, 2008, J. Symb. Comput..

Power integral bases in a parametric family of totally real cyclic quintics

István Gaál, Michael E. Pohst, 1997, Math. Comput..

The Totally Real A6 Extension of Degree 6 with Minimum Discriminant

Michael E. Pohst, David Ford, M. Pohst, 1993, Exp. Math..

A Modification of the LLL Reduction Algorithm

Michael E. Pohst, M. Pohst, 1987, J. Symb. Comput..

Computations with finitely generated modules over Dedekind rings

Michael E. Pohst, Wieb Bosma, M. Pohst, 1991, ISSAC '91.

Diophantine Equations over Global Function Fields II: R-Integral Solutions of Thue Equations

István Gaál, Michael E. Pohst, M. Pohst, 2006, Exp. Math..

04211 Abstracts Collection - Algorithms and Number Theory

Michael E. Pohst, John Cremona, 2004, Algorithms and Number Theory.

On Computing Subfields

Michael E. Pohst, Jürgen Klüners, M. Pohst, 1997, J. Symb. Comput..

On Computing Hilbert Class Fields of Prime Degree

Michael E. Pohst, Mario Daberkow, 1996, ANTS.

The S5 Extensions of Degree 6 with Minimum Discriminant

Michael E. Pohst, Mario Daberkow, David Ford, 1998, Experimental Mathematics.

On the Determination of Algebraic Number Fileds of Given Discriminant

Michael E. Pohst, M. Pohst, 1982, EUROCAM.

Computing a lattice basis from a system of generating vectors

Michael E. Pohst, Johannes A. Buchmann, J. Buchmann, 1987, EUROCAL.

On the Complexity of Computing Class Groups of Algebraic Number Fields

Michael E. Pohst, Johannes A. Buchmann, J. Buchmann, 1988, AAECC.

Factoring polynomials over global fields II

Michael E. Pohst, José Méndez Omaña, 2005, J. Symb. Comput..

A New Method of Computing Fundamental Units in Algebraic Number Fields

Michael E. Pohst, U. Fincke, U. Fincke, 1985, European Conference on Computer Algebra.

A New Algorithm for the Computation of Logarithmic l-Class Groups of Number Fields

Michael E. Pohst, Sebastian Pauli, Florence Soriano-Gafiuk, 2005, Experimental Mathematics.