Results 11 to 20 of about 49 (48)
On singular nonlinear distributional and impulsive initial and boundary value problems [PDF]
Purpose To derive existence and comparison results for extremal solutions of nonlinear singular distributional initial value problems and boundary value problems.
Heikkilä Seppo
doaj +2 more sources
Inhomogeneous poly-scale refinement type equations and Markov operators with perturbations [PDF]
Given measure spaces (Ω1,A1,μ1), . . . , (ΩN,AN,μN), functions φ1 : Rm×Ω1 Rm, . . . ,φN : Rm×ΩN Rm and g : Rm R, we present results on the existence of solutions f : Rm R of the inhomogeneous poly-scale refinement type equation of the form f(x) =
Kapica, Rafał +3 more
core +1 more source
Quasi‐homogeneous associative functions
A triangular norm is a special kind of associative function on the closed unit interval [0, 1]. Triangular norms (or t‐norms) were introduced in the context of probabilistic metric space theory, and they have found applications also in other areas, such as fuzzy set theory.
Bruce R. Ebanks
wiley +1 more source
Note on an Iterative Functional Equation
We study the problem of solvability of the equation ϕ(x)=∫Ωg(w)ϕ(f(x,ω))P(dω)+F(x),\varphi \left( x \right) = \int_\Omega {g\left( w \right)} \varphi \left( {f\left( {x,\omega } \right)} \right)P\left( {d\omega } \right) + F\left( x \right), where P is ...
Baron Karol, Morawiec Janusz
doaj +1 more source
On Functions with Monotonic Differences
Motivated by the Szostok problem on functions with monotonic differences (2005, 2007), we consider a-Wright convex functions as a generalization of Wright convex functions.
Rajba Teresa
doaj +1 more source
Convergence of sequences of iterates of random-valued vector functions
durch das w. M. Ludwig Reich) Given a probability space ð;A;PÞ and a separable metric space X we obtain some theorems on the existence of solutions ’: X! R of equations of the form ’ðxÞ Ð ’ð f ðx;!ÞÞPðd!Þ. They are given via probability distribution of
Rafal Kapica
core
Dependency Relations Among the Shifts of a Multivariate Refinable Distribution
. Refinable functions are an intrinsic part of subdivision schemes and wavelet constructions. The relevant properties of such functions must usually be determined from their refinement masks.
Rong-qing Jia +3 more
core
Comparing Quasi-Newton Methods for Solving Sparse Interface Problems
We examine some quasi-Newton methods for interface problems which arise from domain decomposition methods. These interface problems are usually sparse systems of linear or non-linear equations.
C. -h. Lai, Lai Cwi
core
Entire solutions of nonlinear differential-difference equations. [PDF]
Li C, Lü F, Xu J.
europepmc +1 more source
Do general practices provide equitable access to physical activity interventions? [PDF]
Sowden SL, Breeze E, Barber J, Raine R.
europepmc +1 more source

