THE recent physical interpretation of intrinsic differential geometry of spaces has stimulated the study of this subject. Riemann proposed the generalisation, to spaces of any order, of Gauss's theory of surfaces, and introduced certain fundamental ideas in this general theory. Bianchi, Beltrami, and others made substantial contributions to the subject, which was extended by Ricci with the use of tensor analysis and his absolute calculus. Recently there has been an extensive study and… CONTINUE READING

Sur les surfaces a courbure negative. (On surfaces of negative curvature )

C. R. Acad. Sci. Paris

1926

Das asymptotische Verteilungsgesetz der Eigenwerte linearer partieller Differentialgleichungen. (German). (The asymptotic distribution law of the eigenvalues of linear partial differential equations)

Math. Ann

1912

2 Induced metric on surfaces

2 Induced metric on surfaces

A proof of the well conjecture using Ricci flow

A proof of the well conjecture using Ricci flow

A semi-discrete, linear curve shortening flow

American Math. Monthly

Aleksandrov spaces with curvatures bounded from below

Aleksandrov spaces with curvatures bounded from below

Asymptotic stability of Ricci pseudosolitons

Asymptotic stability of Ricci pseudosolitons

Classes of domains and imbedding theorems for function spaces

Classes of domains and imbedding theorems for function spaces