Berechnung unabhängiger Einheiten und Klassenzahlen in total reellen biquadratischen Zahlkörpern. - Michael Pohst (Computing, 1975)

On unit computation in real quadratic number fields. - Michael Pohst; Hans Zassenhaus (EUROSAM, 1979)

On solving systems of algebraic equations via ideal bases and elimination theory. - Michael E. Pohst; David Y. Y. Yun (SYMSACC, 1981)

On the computation of lattice vectors of minimal length, successive minima and reduced bases with applications. - Michael Pohst (SIGSAM Bull., 1981)

On the Determination of Algebraic Number Fileds of Given Discriminant. - Michael Pohst (EUROCAM, 1982)

A procedure for determining algebraic integers of given norm. - U. Fincke; Michael Pohst (EUROCAL, 1983)

Computation of integral solutions of a special type of systems of quadratic equations. - Michael Pohst (EUROCAL, 1983)

A New Method of Computing Fundamental Units in Algebraic Number Fields. - U. Fincke; Michael Pohst (European Conference on Computer Algebra (2), 1985)

Computing a lattice basis from a system of generating vectors. - Johannes Buchmann 001; Michael Pohst (EUROCAL, 1987)

A Modification of the LLL Reduction Algorithm. - Michael Pohst (J. Symb. Comput., 1987)

On the Complexity of Computing Class Groups of Algebraic Number Fields. - Johannes Buchmann 001; Michael Pohst (AAECC, 1988)

Algorithmic algebraic number theory. - Michael E. Pohst; Hans Zassenhaus (Cambridge University Press, 1989)

Computations with Finitely Generated Modules over Dedekind Rings. - Wieb Bosma; Michael Pohst (ISSAC, 1991)

On the Resolution of Index Form Equations. - István Gaál; Attila Pethö; Michael Pohst (ISSAC, 1991)

The Totally Real A5 Extension of Degree 6 with Minimum Discriminant. - David Ford 001; Michael Pohst (Exp. Math., 1992)

The Totally Real A6 Extension of Degree 6 with Minimum Discriminant. - David J. Ford; Michael E. Pohst (Exp. Math., 1993)

On the Resolution of Index Form Equations in Quartic Number Fields. - István Gaál; Attila Pethö; Michael Pohst (J. Symb. Comput., 1993)

A Practical Version of the Generalized Lagrange Algorithm. - Johannes A. Buchmann; Max Jüntgen; Michael Pohst (Exp. Math., 1994)

On the Resolution of Index Form Equations in Dihedral Quartic Number Fields. - István Gaál; Attila Pethö; Michael Pohst (Exp. Math., 1994)

Computations with Relative Extensions of Number Fields with an Application to the Construction of Hilbert Class Fields. - Mario Daberkow; Michael Pohst (ISSAC, 1995)

On Computing Hilbert Class Fields of Prime Degree. - Mario Daberkow; Michael Pohst (ANTS, 1996)

On Lattices over Number Fields. - Claus Fieker; Michael Pohst (ANTS, 1996)

Computational Aspects of Kummer Theory. - Michael Pohst (ANTS, 1996)

On Integral Basis Reduction in Global Function Fields. - Michael Pohst; Martin Schörnig (ANTS, 1996)

On the Resolution of Index form Equations in Sextic Fields with an Imaginary Quadratic Subfield. - István Gaál; Michael Pohst (J. Symb. Comput., 1996)

On integral bases in relative quadratic extensions. - Mario Daberkow; Michael E. Pohst (Math. Comput., 1996)

From Class Groups to Class Fields. - Michael E. Pohst (Algorithmic Algebra and Number Theory, 1997)

KANT V4. - Mario Daberkow; Claus Fieker; Jürgen Klüners; Michael Pohst; K. Roegner; Martin Schörnig; Klaus Wildanger (J. Symb. Comput., 1997)

On Computing Subfields. - Jürgen Klüners; Michael Pohst (J. Symb. Comput., 1997)

On Validated Computing in Algebraic Number Fields. - Michael E. Pohst (J. Symb. Comput., 1997)

On solving relative norm equations in algebraic number fields. - Claus Fieker; A. Jurk; Michael E. Pohst (Math. Comput., 1997)

Power integral bases in a parametric family of totally real cyclic quintics. - István Gaál; Michael E. Pohst (Math. Comput., 1997)

The S5 Extensions of Degree 6 with Minimum Discriminant. - David Ford 001; Michael Pohst; Mario Daberkow; Nasser Haddad (Exp. Math., 1998)

Tables of unit groups and class groups of quintic fields and a regulator bound. - Michael E. Pohst; K. Wildanger (Math. Comput., 1998)

Power Integral Bases in Orders of Composite Fields. - István Gaál; Péter Olajos; Michael Pohst (Exp. Math., 2002)

On the resolution of relative Thue equations. - István Gaál; Michael Pohst (Math. Comput., 2002)

Computing the multiplicative group of residue class rings. - Florian Hess; Sebastian Pauli; Michael E. Pohst (Math. Comput., 2003)

04211 Abstracts Collection - Algorithms and Number Theory. - John Cremona; Michael E. Pohst (Algorithms and Number Theory, 2004)

A New Algorithm for the Computation of Logarithmic l-Class Groups of Number Fields. - Francisco Diaz y Diaz; Jean-François Jaulent; Sebastian Pauli; Michael Pohst; Florence Soriano-Gafiuk (Exp. Math., 2005)

On Real Quadratic Number Fields Suitable for Cryptography. - Daniel Schielzeth; Michael E. Pohst (Exp. Math., 2005)

Factoring polynomials over global fields II. - José Méndez Omaña; Michael E. Pohst (J. Symb. Comput., 2005)

Factoring polynomials over global fields I. - Michael E. Pohst (J. Symb. Comput., 2005)

Diophantine Equations over Global Function Fields II: R-Integral Solutions of Thue Equations. - István Gaál; Michael Pohst (Exp. Math., 2006)

Dependency of units in number fields. - Claus Fieker; Michael E. Pohst (Math. Comput., 2006)

Solving resultant form equations over number fields. - István Gaál; Michael Pohst (Math. Comput., 2008)

09221 Abstracts Collection - Algorithms and NumberTheory. - Johannes Buchmann 001; John Cremona; Michael E. Pohst (Algorithms and Number Theory, 2009)

Jacobians of Genus-2 Curves with a Rational Point of Order 11. - Nicolas Bernard; Franck Leprévost; Michael Pohst (Exp. Math., 2009)

On solving norm equations in global function fields. - István Gaál; Michael E. Pohst (J. Math. Cryptol., 2009)

Computation of 2-groups of narrow logarithmic divisor classes of number fields. - Jean-François Jaulent; Sebastian Pauli; Michael E. Pohst; Florence Soriano-Gafiuk (J. Symb. Comput., 2009)

On the Computation of Class Polynomials with "Thetanullwerte" and Its Applications to the Unit Group Computation. - Franck Leprévost; Michael Pohst; Osmanbey Uzunkol (Exp. Math., 2011)

An Optimization Problem for Lattices. - Lajos Hajdu; Tünde Kovács; Attila Pethö; Michael E. Pohst (Exp. Math., 2013)

On computing integral points of a Mordell curve - the method of Wildanger revisited. - István Gaál; Maximilian C. Pohst; Michael E. Pohst (Exp. Math., 2021)