Pages that link to "Item:Q1328481"

The following pages link to On the existence of infinitely many geodesics on space-time manifolds (Q1328481):

Displaying 44 items.

• A note on geodesic connectedness of Gödel type spacetimes (Q645478) (← links)
• Lightlike periodic trajectories in space-times (Q678135) (← links)
• Periodic trajectories in Gödel type space-times (Q698863) (← links)
• Solitary waves for nonlinear Klein-Gordon equations coupled with Born-Infeld theory (Q846398) (← links)
• Orthogonal trajectories on Riemannian manifolds and applications to plane wave type spacetimes (Q878515) (← links)
• Timelike trajectories with fixed energy under a potential in static spacetimes (Q885650) (← links)
• Existence of geodesics for the Lorentz metric of a stationary gravitational field (Q911113) (← links)
• Lightlike rays in stationary spacetimes with critical growth (Q929659) (← links)
• Normal geodesics in static spacetimes with critical asymptotic behavior (Q999529) (← links)
• Existence and multiplicity of geodesics with constraints and varying end points (Q1075612) (← links)
• On the existence of geodesics on stationary Lorentz manifolds with convex boundary (Q1180534) (← links)
• Lines in space-times (Q1200509) (← links)
• Multiple periodic trajectories on stationary space-times (Q1210166) (← links)
• Trajectories connecting two events of a Lorentzian manifold in the presence of a vector field (Q1284428) (← links)
• Multiple critical points for indefinite functionals and applications (Q1293266) (← links)
• Geodesics on Lorentzian manifolds with quasi-convex boundary (Q1313501) (← links)
• Infinitely many spacelike periodic trajectories on a class of Lorentz manifolds (Q1332508) (← links)
• A non-smooth two points boundary value problem on Riemannian manifolds (Q1342828) (← links)
• Convex regions of Lorentzian manifolds (Q1342851) (← links)
• A Fermat principle for stationary space-times and applications to light rays (Q1345105) (← links)
• Light rays joining two submanifolds in space-times (Q1360577) (← links)
• On a class of geodesically connected Lorentzian manifolds (Q1365220) (← links)
• A quadratic Bolza-type problem in a Riemannian manifold. (Q1406509) (← links)
• Periodic trajectories on Lorentz manifolds under the action of a vector field (Q1586121) (← links)
• Stationary Lorentz manifolds and vector fields: existence of periodic trajectories (Q1612605) (← links)
• A strongly degenerate elliptic equation arising from the semilinear Maxwell equations (Q1764090) (← links)
• Towards a unified field theory for classical electrodynamics (Q1766883) (← links)
• Closed geodesics in stationary manifolds with strictly convex boundary (Q1840917) (← links)
• Normal geodesics in stationary Lorentzian manifolds with unbounded coefficients (Q1864919) (← links)
• On general plane fronted waves. Geodesics (Q1874718) (← links)
• Time-like solutions to the Lorentz force equation in time-dependent electromagnetic and gravitational fields (Q1883113) (← links)
• Geodesics on product Lorentzian manifolds (Q1905012) (← links)
• Geodesics on non-static Lorentz manifolds of Reissner-Nordström type (Q2276775) (← links)
• Global hyperbolicity and Palais-Smale condition for action functionals in stationary spacetimes (Q2483178) (← links)
• Periodic orbits on Riemannian manifolds under the action of an at most quadratic potential (Q2489744) (← links)
• Geodesic connectedness of stationary spacetimes with optimal growth (Q2507659) (← links)
• Infinity of geodesics in a homogeneous and isotropic expanding space-time (Q2805569) (← links)
• Structure of Lorentzian tori with a killing vector field (Q3127574) (← links)
• (Q3645994) (← links)
• CONVEXITY CONDITIONS ON THE BOUNDARY OF A STATIONARY SPACETIME AND APPLICATIONS (Q3648312) (← links)
• (Q4033101) (← links)
• On the structure of spatial infinity. II. Geodesically regular Ashtekar–Hansen structures (Q4204764) (← links)
• Critical point theory and global lorentzian geometry (Q4378421) (← links)
• Existence and multiplicity of normal geodesics in Lorentzian manifolds (Q5950225) (← links)