objective(s): study of non-coding rnas is considerable to elucidate principal biological questions or design new therapeutic strategies. mirnas are a group of non-coding rnas that their functions in pi3k/akt signaling and apoptosis pathways after t cell activation is not entirely clear. herein, mirnas expression and their putative targets in the mentioned pathways were studied in the activated ...

objective: this study was conducted with the aim to investigate and compare iranian produced and foreign oxytocin for use in induction of labor. materials and methods: this random clinical trial was conducted on a population of 198 pregnant women with live fetus and cephalic presentation and conditions conducive to induction of labor, monitored by obstetricians and gynecologists. they were rand...

Bock, K. W., Bock-Hennig, B. S., Lilienblum, W. & Volp, R. (1981) Chem.-Biol. Interact. 36, 167-177 Bock, K. W., Lilienblum, W., Pfeil, H. & Eriksson, L. C. (1982) Cancer Res. 42, 3747-3752 Bock, K. W., Burchell, B., Dutton, G. J., Hanninen, O., Mulder, G. J., Owens, I. S., Siest, G. & Tephly, T. R. (1983) Biochem. Pharmacol. 32, 953-955 Bock, K. W., Bock-Hennig, B. S., Fischer, G., Lilienblum,...

iv Contents Preface vii Chapter 1. Model categories 1 1.1. The definition of a model category 2 1.2. The homotopy category 7 1.3. Quillen functors and derived functors 13 1.3.1. Quillen functors 13 1.3.2. Derived functors and naturality 16 1.3.3. Quillen equivalences 19 1.4. 2-categories and pseudo-2-functors 22 Chapter 2. Examples 27 2.1. Cofibrantly generated model categories 28 2.1.1. Ordina...

considering great medicinal value of hyssopus officinalis l. and possibility of its mass production through in vitro culture, two individual experiments was conducted. effect of various concentrations (0, 2.2, 4.4 and 11 µmol) of tdz and bap in combination with 1 µmol of iaa on direct regeneration from nodal explants were assessed. significant difference between treatments was observed (p≤ 0.01...

brie y review indu tion through some examples. It usually works as follows. Let T be a theorem (statement that we want to prove). Suppose T in ludes a parameter n whose value an be any natural number (a positive integer). Instead of proving dire tly that T holds for all values of n, we prove the following two onditions: 1. Basis of the indu tion: T holds for n = 1 2. Indu tive Step: For every n...