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Now showing items 1320-1349 of 1753
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Principal prolongations and geometries modeled on homogeneous spaces
Principal solutions and transformations of linear Hamiltonian systems
A priori bounds for positive radial solutions of quasilinear equations of Lane–Emden type
Problèmes concernant différentes classes d'équations intégro-différentielles non linéaires aux opérateurs polyvibrants
Product preserving bundle functors on fibered manifolds
Product preserving functors of infinite-dimensional manifolds
Professor Karel Svoboda (1918-1997)
Projective and injective complete lattices
Projective reparametrization of homogeneous curves
Projective structure, $\widetilde{\operatorname{SL}}(3,\mathbb{R})$ and the symplectic Dirac operator
Prolongation of pairs of connections into connections on vertical bundles
Prolongation of Poisson $2$-form on Weil bundles
Prolongation of projectable tangent valued forms
Prolongation of second order connections to vertical Weil bundles
Prolongation of tangent valued forms to Weil bundles
The proof of the isomorphism of the $n$-dimensional projective spaces defined axiomatically
Properads and homological differential operators related to surfaces
Properties of a new class of recursively defined Baskakov-type operators
Properties of solutions of quaternionic Riccati equations
Property $A$ of the $(n+1)^{th}$ order differential equation $\left [\frac 1{r_1(t)}\left (x^{(n)}(t)+p(t)x(t)\right )\right ]' = f(t,x(t),\cdots ,x^{(n)}(t))$
Property (A) of the $n$-th order differential equations with deviating argument
Property (B) of differential equations with deviating argument
A property of Wallach's flag manifolds
Proportionality principle for cusped manifolds
Pseudocomplemented ordered sets
Pseudo-Riemannian and Hessian geometry related to Monge-Ampère structures
Pseudosymmetric and Weyl-pseudosymmetric $(\kappa , \mu )$-contact metric manifolds
A purely number theoretic attempt to prove Picard's theorems
Quadratic functionals: positivity, oscillation, Rayleigh's principle
Quadratic phases of differential equations $y''=q(t)y$
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