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Publicatii proprii

Lyapunov exponents of a class of piecewise continuous systems of fractional order
Dependence of solvent quality on the composition of copolymers: Experiment and theory for solutions of P(MMA-ran-t-BMA) in toluene and chloroform

The interaction of toluene with P(MMA-ran-t-BMA) and with the corresponding homopolymers was determined via vapor pressure measurements at 30, 50 and 70 °C. A unified thermodynamic approach served for the modeling of the results. It is capable of describing the behavior of the different solutions by means of two adjustable parameters, one representing the effective number of solvent segments and the other accounting for the interactions between

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Thermodynamics of copolymer solutions: How the pair of interactions can contribute to the overall effect

Vapor pressure measurements were performed for solutions of poly(methyl methacrylate-ran-tert-butyl methacrylate) with different weight fractions of tert-butyl methacrylate units, and their parental homopolymers in chloroform at 323 K, over a large domain of concentrations. The Flory-Huggins interaction parameters obtained from these experimental investigations show complex dependences of the Flory-Huggins interaction parameter on concentration and

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Tailoring of clay/poly(ethylene oxide) hydrogel by chitosan incorporation,
Intrinsic Viscosity and conformational parameters of xanthan in aqueous solutions: Salt addition effect
Synthesis, characterization and solution behaviour of oxidized pullulan
Effect of pH and temperature upon self-assembling process between poly(aspartic acid) and Pluronic F127
A new look on the generating function for the number of divisors

The q-binomial coefficients are specializations of the elementary symmetric functions. In this paper, we use this fact to give a new expression for the generating function of the number of divisors. As corollaries, we obtained new connections between partitions and divisors.

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A new connection between r-Whitney numbers and Bernoulli polynomials

The r-Whitney numbers of both kinds are specializations of complete and elementary symmetric functions. In this paper, we use this fact to express a finite discrete convolution involving r-Whitney numbers of both kinds in terms of Bernoulli polynomials.

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Some experiments with complete and elementary symmetric functions

The complete and elementary symmetric functions are special cases of Schur functions. It is well-known that the Schur functions can be expressed in terms of complete or elementary symmetric functions using two determinant formulas: Jacobi–Trudi identity and Nägelsbach–Kostka identity. In this paper, we study new connections between complete and elementary symmetric functions.

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