DOI10.1007/s00209-004-0695-3zbMath1075.47037OpenAlexW2148621751MaRDI QIDQ1769038
Eszter Sikolya, Marjeta Kramar Fijavž
Publication date: 16 March 2005
Published in: Mathematische Zeitschrift (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00209-004-0695-3
Explicit formulae for limit periodic flows on networks,
Well-posedness and exponential stability of boundary control systems with dynamic boundary conditions,
Existence, uniqueness and stabilization of solutions of a generalized telegraph equation on star shaped networks,
Spectral theory for structured perturbations of linear operators,
Asymptotic periodicity of recurrent flows in infinite networks,
Eventually and asymptotically positive semigroups on Banach lattices,
Flows on metric graphs with general boundary conditions,
On the asymptotic behaviour of semigroups for flows in infinite networks,
Uniform convergence of stochastic semigroups,
On Hille-type approximation of degenerate semigroups of operators,
A singular limit for an age structured mutation problem,
Flows in networks with delay in the vertices,
Exact and positive controllability of boundary control systems,
Generator property and stability for generalized difference operators,
Telegraph systems on networks and port-Hamiltonians. I. Boundary conditions and well-posedness,
Generalized network transport and Euler-Hille formula,
Maximal controllability for boundary control problems,
Positive evolution families solving nonautonomous difference equations,
Optimal model switching for gas flow in pipe networks,
Well-posedness and stability of the repairable system with \(N\) failure modes and one standby unit,
Difference operators as semigroup generators,
Null controllability of networks systems,
A semigroup approach to the Gnedenko system with single vacation of a repairman,
\(\mu\)-pseudo almost periodic solutions to some semilinear boundary equations on networks,
On general transport equations with abstract boundary conditions. The case of divergence free force field,
Quasi-compactness and irreducibility of queueing models,
A Hybrid Discontinuous Galerkin Method for Transport Equations on Networks,
Stationary solutions and asymptotic behaviour for a chemotaxis hyperbolic model on a network,
Asymptotic behaviour of flows on reducible networks,
Stability of wave networks on elastic and viscoelastic media,
Semigroup approach to diffusion and transport problems on networks,
Chaotic dynamics in a transport equation on a network,
Multiple tunnel effect for dispersive waves on a star-shaped network: an explicit formula for the spectral representation,
Semigroups for flows in infinite networks,
Positive semigroups behave asymptotically as rotation groups,
A semigroup approach to the system with primary and secondary failures,
Modeling and analysis of modal switching in networked transport systems,
SEMIGROUP METHODS FOR A PARALLEL MAINTENANCE SYSTEM WITH TWO COMPONENTS,
The semigroup approach to transport processes in networks,
Asymptotic behavior of flows in networks,
An \(L^p\)-approach to the well-posedness of transport equations associated with a regular field. I,
Unnamed Item,
Perturbations of finite networks and asymptotic periodicity of flow semigroups,
Approximate positive controllability of positive boundary control systems,
Transport on Networks—A Playground of Continuous and Discrete Mathematics in Population Dynamics,
Dynamic transmission conditions for linear hyperbolic systems on networks,
Stochastic reaction-diffusion equations on networks,
Approximate controllability of network systems,
Bi-continuous semigroups for flows on infinite networks,
Positive semigroups and perturbations of boundary conditions,
Linear hyperbolic systems on networks: well-posedness and qualitative properties,
Telegraph systems on networks and port-Hamiltonians. III: Explicit representation and long-term behaviour,
Large deviation principle for spatial economic growth model on networks,
Some transport and diffusion processes on networks and their graph realizability,
A Lumer-Phillips type generation theorem for bi-continuous semigroups