Infinitesimal and global rigidity and inflexibility of surfaces of revolution with flattening at the poles

DOI10.1070/SM2013v204n10ABEH004347zbMath1292.53007MaRDI QIDQ5396971

Idzhad Kh. Sabitov

Publication date: 4 February 2014

Published in: Sbornik: Mathematics (Search for Journal in Brave)

zbMATH Keywords

rigidityinfinitesimal bendingharmonic numberorder of flatteningpole of a surface of revolution

Mathematics Subject Classification ID

Surfaces in Euclidean and related spaces (53A05)

Related Items (1)

The Moscow Mathematical Society and metric geometry: from Peterson to contemporary research

Cites Work

• Determination of integer solutions of a system of simultaneous Pell equations
• A study of the rigidity and inflexibility of analytic surfaces of revolution with flattening at the pole
• Surface deformation. I
• Possible generalizations of the Minagawa-Rado lemma on the rigidity of a surface of revolution with a fixed parallel
• Higher-order rigidity -- what is the proper definition?
• Second-order infinitesimal bendings of surfaces of rotation with densification at a pole
• Curvature functions for open 2-manifolds
• The rigidity of corrugated surfaces of revolution
• ON INFINITESIMAL BENDINGS OF TROUGHS OF REVOLUTION. I
• ON INFINITESIMAL BENDINGS OF TROUGHS OF REVOLUTION. II
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