https://en.m.wikipedia.org/wiki/Hermitian_adjoint

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# Adjoint of a bounded linear operator is bounded – Mathematics Stack Exchange

# On the number of lattice points in convex symmetric bodies and their duals (PDF Download Available)

On the number of lattice points in convex symmetric bodies and their duals

Source: On the number of lattice points in convex symmetric bodies and their duals (PDF Download Available)

# On the number of lattice points in convex symmetric bodies and their duals | SpringerLink

H. Gillet and C. SoulĂ©

Source: On the number of lattice points in convex symmetric bodies and their duals | SpringerLink

# one lattice point determines a symetric convex body – Google Search

# Handbook of Convex Geometry – Gerard Meurant – Google Books

Handbook of Convex Geometry, Volume A offers a survey of convex geometry and its many ramifications and relations with other areas of mathematics, including convexity, geometric inequalities, and convex sets.The selection first offers information on the history of convexity, characterizations of convex sets, and mixed volumes. Topics include elementary convexity, equality in the Aleksandrov-Fenchel inequality, mixed surface area measures, characteristic properties of convex sets in analysis and differential geometry, and extensions of the notion of a convex set. The text then reviews the standard isoperimetric theorem and stability of geometric inequalities.The manuscript takes a look at selected affine isoperimetric inequalities, extremum problems for convex discs and polyhedra, and rigidity. Discussions focus on include infinitesimal and static rigidity related to surfaces, isoperimetric problem for convex polyhedral, bounds for the volume of a convex polyhedron, curvature image inequality, Busemann intersection inequality and its relatives, and Petty projection inequality. The book then tackles geometric algorithms, convexity and discrete optimization, mathematical programming and convex geometry, and the combinatorial aspects of convex polytopes.The selection is a valuable source of data for mathematicians and researchers interested in convex geometry.

Source: Handbook of Convex Geometry – Gerard Meurant – Google Books

# A New Transference Theorem in the Geometry of Numbers | SpringerLink

We prove a new transference theorem in the geometry of numbers, giving optimal bounds relating the successive minima of a lattice with the minimal length of generating vectors of its dual. It generali

Source: A New Transference Theorem in the Geometry of Numbers | SpringerLink