Open Science Research Excellence

ICHP 2022 : International Conference on Hilbert Problems

Prague, Czechia
September 6 - 7, 2022

Call for Papers

ICHP 2022 : International Conference on Hilbert Problems is the premier interdisciplinary platform for the presentation of new advances and research results in the fields of Hilbert Problems. The conference will bring together leading academic scientists, researchers and scholars in the domain of interest from around the world. Topics of interest for submission include, but are not limited to:
  • Hilbert problems:
  • 1st problem: Cantor's problem on the cardinal number of the continuum
  • 2nd problem: The compatibility of the arithmetical axioms
  • 3rd problem: The equality of the volumes of two tetrahedra of equal bases and equal altitudes
  • 4th problem: The problem of the straight line as the shortest distance between two points
  • 5th problem: Continuous group of transformations without the assumption of the differentiability of the functions defining the group
  • 6th problem: Mathematical treatment of the axioms of physics
  • 7th problem: Irrationality and transcendence of certain numbers
  • 8th problem: Problems of prime numbers
  • 9th problem: Proof of the most general law of reciprocity in any number field
  • 10th problem: Determination of the solvability of a diophantine equation
  • 11th problem: Quadratic forms with any algebraic numerical coefficients
  • 12th problem: Extension of the kronecker theorem on abelian fields to any algebraic realm of rationality
  • 13th problem: Impossibility of the solution of the general equation of the 7th degree by means of functions of only two variables
  • 14th problem: Proof of the finiteness of certain complete systems of functions
  • 15th problem: Rigorous foundation of schubert's enumerative calculus
  • 16th problem: Problem of the topology of algebraic curves and surfaces
  • 17th problem: Expression of definite forms by squares
  • 18th problem: Building up of space from congruent polyhedral
  • 19th problem: Analyticity of solutions of the regular problems in the calculus of variations
  • 20th problem: The general problem of boundary values
  • 21st problem: Proof of the existence of linear differential equations having a prescribed monodromy group
  • 22nd problem: Uniformization of analytic relations by means of automorphic functions
  • 23rd problem: Further development of the methods of the calculus of variations