Recursos de colección
Lukashiv, Taras; Malyk, Igor
In this article the problem of existence and uniqueness of solutions of
stochastic differential equations with jumps and concentration points are
solved. The theoretical results are illustrated by one example.
Lukashiv, Taras; Malyk, Igor
In this article the problem of existence and uniqueness of solutions of
stochastic differential equations with jumps and concentration points
are solved. The theoretical results are illustrated by one
example.
Lukashiv, Taras; Malyk, Igor
In this article the problem of existence and uniqueness of solutions of stochastic differential equations with jumps and concentration points are solved. The theoretical results are illustrated by one example.
Lukashiv, Taras; Malyk, Igor
In this article the problem of existence and uniqueness of solutions of stochastic differential equations with jumps and concentration points are solved. The theoretical results are illustrated by one example.
Lukashiv, Taras; Malyk, Igor
In this article the problem of existence and uniqueness of solutions of stochastic differential equations with jumps and concentration points are solved. The theoretical results are illustrated by one example.
Kohli, Ikjyot Singh; Haslam, Michael C.
We analyze, using a dynamical systems approach, the replicator dynamics for the
asymmetric Hawk-Dove game in which there is a set of four pure strategies with
arbitrary payoffs. We give a full account of the equilibrium points and their
stability and derive the Nash equilibria. We also give a detailed account of the
local bifurcations that the system exhibits based on choices of the typical
Hawk-Dove parameters $v$ and $c$ . We also give details on the connections between the results found in
this work and those of the standard two-strategy Hawk-Dove game. We conclude the
paper with some examples of numerical simulations that further illustrate some
global...
Kohli, Ikjyot Singh; Haslam, Michael C.
We analyze, using a dynamical systems approach, the replicator dynamics
for the asymmetric Hawk-Dove game in which there is a set of four pure
strategies with arbitrary payoffs. We give a full account of the
equilibrium points and their stability and derive the Nash equilibria.
We also give a detailed account of the local bifurcations that the
system exhibits based on choices of the typical Hawk-Dove parameters
$v$ and $c$ . We also give
details on the connections between the results found in this work and
those of the standard two-strategy Hawk-Dove game. We conclude the
paper with some examples of numerical simulations that further
illustrate some global behaviours of...
Kohli, Ikjyot Singh; Haslam, Michael C.
We analyze, using a dynamical systems approach, the replicator dynamics for the asymmetric Hawk-Dove game in which there is a set of four pure strategies with arbitrary payoffs. We give a full account of the equilibrium points and their stability and derive the Nash equilibria. We also give a detailed account of the local bifurcations that the system exhibits based on choices of the typical Hawk-Dove parameters $v$ and $c$ . We also give details on the connections between the results found in this work and those of the standard two-strategy Hawk-Dove game. We conclude the paper with some examples...
Kohli, Ikjyot Singh; Haslam, Michael C.
We analyze, using a dynamical systems approach, the replicator dynamics for the asymmetric Hawk-Dove game in which there is a set of four pure strategies with arbitrary payoffs. We give a full account of the equilibrium points and their stability and derive the Nash equilibria. We also give a detailed account of the local bifurcations that the system exhibits based on choices of the typical Hawk-Dove parameters $v$ and $c$ . We also give details on the connections between the results found in this work and those of the standard two-strategy Hawk-Dove game. We conclude the paper with some examples...
Kohli, Ikjyot Singh; Haslam, Michael C.
We analyze, using a dynamical systems approach, the replicator dynamics for the asymmetric Hawk-Dove game in which there is a set of four pure strategies with arbitrary payoffs. We give a full account of the equilibrium points and their stability and derive the Nash equilibria. We also give a detailed account of the local bifurcations that the system exhibits based on choices of the typical Hawk-Dove parameters $v$ and $c$ . We also give details on the connections between the results found in this work and those of the standard two-strategy Hawk-Dove game. We conclude the paper with some examples...
Misir, Adil; Mermerkaya, Banu
We compute explicitly the oscillation constant for Euler type half-linear
second-order differential equation having multi-different periodic
coefficients.
Misir, Adil; Mermerkaya, Banu
We compute explicitly the oscillation constant for Euler type half-linear
second-order differential equation having multi-different periodic
coefficients.
Misir, Adil; Mermerkaya, Banu
We compute explicitly the oscillation constant for Euler type half-linear second-order differential equation having multi-different periodic coefficients.
Misir, Adil; Mermerkaya, Banu
We compute explicitly the oscillation constant for Euler type half-linear second-order differential equation having multi-different periodic coefficients.
Misir, Adil; Mermerkaya, Banu
We compute explicitly the oscillation constant for Euler type half-linear second-order differential equation having multi-different periodic coefficients.
Katta, Ravinder; Sukavanam, N.
For an approximately controllable semilinear system, the problem of computing
control for a given target state is converted into an equivalent problem of
solving operator equation which is ill-posed. We exhibit a sequence of
regularized controls which steers the semilinear control system from an
arbitrary initial state ${x}^{\mathrm{0}}$ to an $\mathrm{ϵ}$ neighbourhood of the target state ${x}_{\tau }$ at time $\tau >\mathrm{0}$ under the assumption that the nonlinear function $f$ is Lipschitz continuous. The convergence of the sequences of regularized
controls and the corresponding mild solutions are shown under some assumptions
on the system operators. It is also proved that the target state corresponding
to the regularized...
Katta, Ravinder; Sukavanam, N.
For an approximately controllable semilinear system, the problem of
computing control for a given target state is converted into an
equivalent problem of solving operator equation which is ill-posed. We
exhibit a sequence of regularized controls which steers the semilinear
control system from an arbitrary initial state ${x}^{\mathrm{0}}$ to an $\mathrm{ϵ}$ neighbourhood of the
target state ${x}_{\tau }$
at time $\tau >\mathrm{0}$ under the assumption that the nonlinear
function $f$ is Lipschitz
continuous. The convergence of the sequences of regularized controls
and the corresponding mild solutions are shown under some assumptions
on the system operators. It is also proved that the target state
corresponding to the regularized control is close to...
Katta, Ravinder; Sukavanam, N.
For an approximately controllable semilinear system, the problem of computing control for a given target state is converted into an equivalent problem of solving operator equation which is ill-posed. We exhibit a sequence of regularized controls which steers the semilinear control system from an arbitrary initial state ${x}^{\mathrm{0}}$ to an $\mathrm{ϵ}$ neighbourhood of the target state ${x}_{\tau }$ at time $\tau >\mathrm{0}$ under the assumption that the nonlinear function $f$ is Lipschitz continuous. The convergence of the sequences of regularized controls and the corresponding mild solutions are shown under some assumptions on the system operators. It is also proved that...
Katta, Ravinder; Sukavanam, N.
For an approximately controllable semilinear system, the problem of computing control for a given target state is converted into an equivalent problem of solving operator equation which is ill-posed. We exhibit a sequence of regularized controls which steers the semilinear control system from an arbitrary initial state ${x}^{\mathrm{0}}$ to an $\mathrm{ϵ}$ neighbourhood of the target state ${x}_{\tau }$ at time $\tau >\mathrm{0}$ under the assumption that the nonlinear function $f$ is Lipschitz continuous. The convergence of the sequences of regularized controls and the corresponding mild solutions are shown under some assumptions on the system operators. It is also proved that...
Katta, Ravinder; Sukavanam, N.
For an approximately controllable semilinear system, the problem of computing control for a given target state is converted into an equivalent problem of solving operator equation which is ill-posed. We exhibit a sequence of regularized controls which steers the semilinear control system from an arbitrary initial state ${x}^{\mathrm{0}}$ to an $\mathrm{ϵ}$ neighbourhood of the target state ${x}_{\tau }$ at time $\tau >\mathrm{0}$ under the assumption that the nonlinear function $f$ is Lipschitz continuous. The convergence of the sequences of regularized controls and the corresponding mild solutions are shown under some assumptions on the system operators. It is also proved that...