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In this section, we consider exponentially practical stability problems for the following four cases: a discrete time system with disturbance, a discrete time singular system with disturbance, a discrete time system with delay and disturbance, and a discrete time singular system with delay and disturbance.
In this paper, we consider singular boundary value problems for the following nonlinear fractional differential equations with delay: left { textstylebegin{array}{l@{quad}l} D^{alpha}x t)+lambda f (t,x t-tau) )=0,x t-tau,1)backslash {tau}, x(t)=0ta(t), &tin 0,1 backslash)=x'(0)=0, end{tau}y}displaystyle right.
We restrict ourselves to the Dirichlet and Neumann problems for the following Laplace equation: Δ u : = ( ∂ / ∂x ) 2 u + ( ∂ / ∂y ) 2 u = 0, Open image in new window (1). in a simply connected domain D Open image in new window with boundary C Open image in new window in the plane of variables ( x, y ) ∈ R 2 Open image in new window.
In 2011, Rehman [12] studied the existence and uniqueness of solutions to nonlinear three-point boundary value problems for the following fractional differential equation: where 1 < δ < 2, 0 < σ < 1, α, β ∈ R, α η ( 1 − β ) + ( 1 − α ) ( t − β η ) ≠ 0 and D 0 + δ C, D 0 + σ C denote Caputo fractional derivatives.
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Claiming that belief attributions are not metaphysically de re is problem, for the following reasons.
In this paper, we investigate the stability problem for the following functional inequality: (12).
with the norm Consider the following nonlocal Cauchy problem for the following fractional differential equation in : (42).
We investigate the stability problem for the following functional inequality on restricted domains of Banach modules over a -algebra.
In this paper, we consider the initial boundary value problem for the following degenerate Kirchhoff equations with strong damping and source terms: (1.1).
In this paper, we discuss the existence of solutions to the nonlocal Cauchy problem for the following fractional differential equations in a Banach space : (11).
By using fixed point theorems in cones, the existence of multiple positive solutions is considered for nonlinear -point boundary value problem for the following second-order boundary value problem on time scales,,,, where is an increasing homeomorphism and homomorphism and.
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