The Symmetries of the Cut Polytope and of Some Relatives. - Michel Deza; Viatcheslav P. Grishukhin; Monique Laurent (Applied Geometry And Discrete Mathematics, 1990)

All Facets of the Cut Cone Cn for n = 7 are Known. - Viatcheslav P. Grishukhin (Eur. J. Comb., 1990)

A Bound on the K-gonality of Facets of the Hypermetric Cone and Related Complexity Problems. - David Avis; Viatcheslav P. Grishukhin (Comput. Geom., 1992)

Computing extreme rays of the metric cone for seven points. - Viatcheslav P. Grishukhin (Eur. J. Comb., 1992)

Hypermetrics in geometry of numbers. - Michel Deza; Viatcheslav P. Grishukhin; Monique Laurent (Combinatorial Optimization, 1993)

The hypermetric cone is polydedral. - Michel Deza; Viatcheslav P. Grishukhin; Monique Laurent (Comb., 1993)

Lattice Points of Cut Cones. - Michel Deza; Viatcheslav P. Grishukhin (Comb. Probab. Comput., 1994)

L-polytopes and Equiangular Lines. - Michel Deza; Viatcheslav P. Grishukhin (Discret. Appl. Math., 1995)

Cut Lattices and Equiangular Lines. - Michel Deza; Viatcheslav P. Grishukhin (Eur. J. Comb., 1996)

Clin D'oeil on L1-embeddable Planar Graphs. - Victor Chepoi; Michel Deza; Viatcheslav P. Grishukhin (Discret. Appl. Math., 1997)

The skeleton of the 120-cell is not 5-gonal. - Michel Deza; Viatcheslav P. Grishukhin (Discret. Math., 1997)

Regular Two-graphs from the Even Unimodular Lattice E8 + E8. - Viatcheslav P. Grishukhin (Eur. J. Comb., 1997)

Fullerenes and coordination polyhedra versus half-cube embeddings. - Antoine Deza; Michel Deza; Viatcheslav P. Grishukhin (Discret. Math., 1998)

Maximal Unimodular Systems of Vectors. - Vladimir I. Danilov; Viatcheslav P. Grishukhin (Eur. J. Comb., 1999)

Non-rigidity Degree of a Lattice and Rigid Lattices. - Evgenii P. Baranovskii; Viatcheslav P. Grishukhin (Eur. J. Comb., 2001)

An Example of a Non-simplicialL-type Domain. - Peter Engel 002; Viatcheslav P. Grishukhin (Eur. J. Comb., 2001)

Allowed Boundary Sequences for Fused Polycyclic Patches and Related Algorithmic Problems. - Michel Deza; Patrick W. Fowler; Viatcheslav P. Grishukhin (J. Chem. Inf. Comput. Sci., 2001)

There are Exactly 222 L-types of Primitive Five-dimensional Lattices. - Peter Engel 002; Viatcheslav P. Grishukhin (Eur. J. Comb., 2002)

Scale-isometric polytopal graphs in hypercubes and cubic lattices - polytopes in hypercubes and Zn. - Michel Marie Deza; Viatcheslav P. Grishukhin; Mikhail Shtogrin (Imperial College Press, 2004)

Properties of parallelotopes equivalent to Voronoi's conjecture. - Michel Deza; Viatcheslav P. Grishukhin (Eur. J. Comb., 2004)

Infinite series of extreme Delaunay polytopes. - Viatcheslav P. Grishukhin (Eur. J. Comb., 2006)

How to compute the rank of a Delaunay polytope. - Mathieu Dutour Sikiric; Viatcheslav P. Grishukhin (Eur. J. Comb., 2007)

The decomposition of the hypermetric cone into L-domains. - Mathieu Dutour Sikiric; Viatcheslav P. Grishukhin (Eur. J. Comb., 2009)

On the sum of a parallelotope and a zonotope. - Mathieu Dutour Sikiric; Viatcheslav P. Grishukhin; Alexander Magazinov (Eur. J. Comb., 2014)