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This category marks all the ICTP posts containing the pdf file of the paper/book.

Two-dimensional total palindrome complexity

2 years ago

Abstract We initiate a comparative study of the properties of total palindrome complexity for binary words and arrays. From this…

Programmed motion with homogeneity assumptions

2 years ago

Abstract We consider the problem : Given a planar region \(T_{orb}\) described by one inequality \(g(x,y)\leq c_{0}\), find the potentials…

Straight-line solutions in two-dimensional homogeneous potentials

2 years ago

Abstract Within the framework of the inverse problem of Dynamics, we consider the following question with reference to the motion…

Logarithmic mean and weighted sum of geometric and anti-harmonic means

2 years ago

Abstract We consider the problem of finding the optimal values\U{3b1}, \(\U{3b2} \in R\) for which the inequality \(\U{3b1} G(a,b)+(1-\U{3b1} )C(a,b)<L(a,b)<\U{3b2}…

Bilateral inequalities for harmonic, geometric and Hölder means

2 years ago

Abstract For \(0<a<b\), the harmonic, geometric and Holder means satisfy \newline\( H<G<Q\). They are special cases \((p=-1,0,2)\) of power means…

Corrected Newtonian potentials in the two-body problem with applications

2 years ago

Abstract The paper deals with an analytical study of various corrected Newtonian potentials. We offer a complete description of the…

Comment on “Modeling groundwater flow with random hydraulic conductivity using radial basis function partition of unity method” by Shile et al. (2024)

2 years ago

Abstract The goal of this article is to explain some striking discrepancies between the Monte Carlo inferences for flow in…

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Related Posts

Two-dimensional total palindrome complexity

Programmed motion with homogeneity assumptions

Straight-line solutions in two-dimensional homogeneous potentials

Logarithmic mean and weighted sum of geometric and anti-harmonic means

Bilateral inequalities for harmonic, geometric and Hölder means

Corrected Newtonian potentials in the two-body problem with applications

Comment on “Modeling groundwater flow with random hydraulic conductivity using radial basis function partition of unity method” by Shile et al. (2024)

Controlling numerical diffusion in solving advection-dominated transport problems

A Stancu type extension of the Cheney-Sharma Chlodovsky operators

Localization of energies in Navier–Stokes models with reaction terms