Results 31 to 40 of about 230 (49)
On Hermite-Hadamard type inequalities [PDF]
, 2015 The main results of this paper over sucient conditions in order that an approximate lower Hermite-Hadamard type inequality imply an approximate Jensen convexity property.
Házy, Attila
core
Specifying attracting cycles for Newton maps of polynomials
, 2012 We show that for any set of n distinct points in the complex plane, there exists a polynomial p of degree at most n+1 so that the corresponding Newton map, or even the relaxed Newton map, for p has the given points as a super-attracting cycle.
Campbell, James T., Collins, Jared T.
core +1 more source
On singular nonlinear distributional and impulsive initial and boundary value problems
Boundary Value Problems, 2011 Purpose To derive existence and comparison results for extremal solutions of nonlinear singular distributional initial value problems and boundary value problems.
Heikkilä Seppo
doaj
On (α,β,a,b)-convex functions [PDF]
, 2015 In this paper we investigate the (α,β,a,b)-convex functions which is a common generalization of the usual convexity, the s-convexity in first and second sense, the h-convexity, the Godunova-Levin functions and the P-functions.
Házy, Attila
core
On approximate Hermite-Hadamard type inequalities [PDF]
, 2015 The main results of this paper offer sufficient conditions in order that an approximate lower Hermite–Hadamard type inequality implies an approximate Jensen convexity property.
Házy, Attila, Makó, Judit
core
On the flow map for 2D Euler equations with unbounded vorticity
, 2011 In Part I, we construct a class of examples of initial velocities for which the unique solution to the Euler equations in the plane has an associated flow map that lies in no Holder space of positive exponent for any positive time. In Part II, we explore
Arnol′d V I +18 more
core +1 more source
Algebraic and abelian solutions to the projective translation equation
, 2016 Let $\mathbf{x}=(x,y)$. A projective 2-dimensional flow is a solution to a 2-dimensional projective translation equation (PrTE) $(1-z)\phi(\mathbf{x})=\phi(\phi(\mathbf{x}z)(1-z)/z)$, $\phi:\mathbb{C}^{2}\mapsto\mathbb{C}^{2}$.
Alkauskas, Giedrius
core +1 more source
On strongly convex functions [PDF]
, 2016 The main results of this paper give a connection between strong Jensen convexity and strong convexity type inequalities. We are also looking for the optimal Takagi type function of strong convexity.
Házy, Attila, Makó, Judit
core
Entire solutions of nonlinear differential-difference equations. [PDF]
Springerplus, 2016 Li C, Lü F, Xu J.
europepmc +1 more source
On principal iteration semigroups in the case of multiplier zero
Open Mathematics, 2013 Krassowska Dorota, Zdun Marek
doaj +1 more source