this paper criticizes the model and the new definition for osmotic pressure given by parsafar et al. [j. sci. i. r. iran, vol. 10, no. 4, 233 (1999)]. the model is a closed system containing 1 kg of solvent plus m mole of solute at constant temperature and under pressure p0 + ? where p0 is the standard pressure and ? is the osmotic pressure of the corresponding m molal solution. while the total...

When we toss a coin there are two outcomes and if the coin is fair, the two probabilities are equal. Consider the general case where the probability of heads is p0 and hence the probability of tails is 1−p0. This is the Bernoulli distribution where there are two outcomesX ∈ {0, 1}, and P{X = 1} = f(1) = p0 and P{X = 0} = f(0) = 1− p0 (3) When p0 = 1/2 we get the uniform distribution but with Be...

The intracellular COOH-terminal domain of the glycoprotein, P0, has been proposed to be involved in the formation of the major dense line of peripheral myelin. We have addressed this hypothesis by generating and subsequently isolating a peptide fragment that contains 65 of the 69 residues of the cytoplasmic region of rat P0. This peptide, termed P0(intra), bound to artificial phospholipid vesic...

The P0 scaffold protein of the ribosomal stalk is mainly incorporated into pre-ribosomes in the cytoplasm where it replaces the assembly factor Mrt4. In analyzing the role of the P0 carboxyl terminal domain (CTD) during ribosomal stalk assembly, we found that its complete removal yields a protein that is functionally similar to Mrt4, whereas a chimeric Mrt4 containing the P0 CTD behaves more li...

A P0-matrix is a real square matrix all of whose principle minors are nonnegative. In this paper, we consider the class of P0-matrix. Our main aim is to determine which sign pattern matrices are admissible for this class of real matrices. Keywords—Sign pattern matrices, P0 matrices, graph, digraph

In this paper, we consider an infinite dimensional exponential family P of probability densities, which are parametrized by functions in a reproducing kernel Hilbert space H, and show it to be quite rich in the sense that a broad class of densities on R can be approximated arbitrarily well in Kullback-Leibler (KL) divergence by elements in P. Motivated by this approximation property, the paper ...