M. N. Lagutinskij (1871-1915): A misunderstood mathematician

DOI10.1006/hmat.1998.2194zbMath0914.01023OpenAlexW100988932MaRDI QIDQ1277357

Viacheslav Alekseevich Dobrovol'skii, Natalia Vasilevna Lokot', Jean-Marie Strelcyn

Publication date: 11 April 1999

Published in: Historia Mathematica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/hmat.1998.2194

Mathematics Subject Classification ID

History of mathematics in the 20th century (01A60) Biographies, obituaries, personalia, bibliographies (01A70) History of mathematics at specific universities (01A73) History of ordinary differential equations (34-03)

Related Items (18)

Liouvillian integrability versus Darboux polynomials ⋮ Comments on Rosenlicht’s Integration in Finite Terms ⋮ Quadratic three-dimensional differential systems having invariant planes with total multiplicity nine ⋮ Generic polynomial vector fields are not integrable. ⋮ Darboux theory of integrability in \(\mathbb C^n\) taking into account the multiplicity ⋮ Algebraic integrability of foliations of the plane ⋮ Polynomial vector fields on algebraic surfaces of revolution ⋮ Invariant parallels, invariant meridians and limit cycles of polynomial vector fields on some 2-dimensional algebraic tori in \(\mathbb R^3\) ⋮ On the Darboux integrability of polynomial differential systems ⋮ Limit cycles, invariant meridians and parallels for polynomial vector fields on the torus ⋮ Computation of Darboux polynomials and rational first integrals with bounded degree in polynomial time ⋮ The Poincaré problem, algebraic integrability and dicritical divisors ⋮ About algebraic integrability and non-integrability of ordinary differential equations ⋮ On the algebraic non-integrability of the Halphen system ⋮ On the integrability of polynomial vector fields in the plane by means of Picard-Vessiot theory ⋮ On some open problems in planar differential systems and Hilbert's 16th problem ⋮ When Parallels and Meridians are Limit Cycles for Polynomial Vector Fields on Quadrics of Revolution in the Euclidean 3-Space ⋮ Darboux theory of integrability for polynomial vector fields in taking into account the multiplicity at infinity

Cites Work

• Equations de Pfaff algébriques
• On the algebraic non-integrability of the Halphen system
• Elementary First Integrals of Differential Equations
• Method for Solving the Korteweg-deVries Equation
• Korteweg‐devries equation and generalizations. VI. methods for exact solution
• Integrals of nonlinear equations of evolution and solitary waves
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item

This page was built for publication: M. N. Lagutinskij (1871-1915): A misunderstood mathematician