A comparison is made between a very f requent type of e r r o r in aphasia ( "Sequent ia l Er ro rs " i n v o l v i n g a pa i r o f i d e n t i c a l l i n g u i s t i c u n i t s , l i k e phonemes or graphemes) and the behav ioura l " f a i l u r e s " of a cybernet ic system: SARF. The s t r u c t u r e of the Sequent ia l Er rors is e x p l i c a t e d , and ru l es fo r desc r i b ing the...

s i n c e t h e l a t e 1960s, s e v e r a l c o n s t i t u t i v e m o d e l s h a v e b e e n d e v e l o p e d f o r s a n d s d e s c r i b i n g t h e i r s t r e s s-s t r a i n e h a v i o r. m o s t o f t h e s e m o d e l s w e r e e s t a b l i s h e d b a s e d o n a m e a s u r e o f t h e p l a s t i c w o r k a n d s o m e y i e l d c r i t e r i a, a m o n g t h e m b e i n g t ...

Generalized Quasilinearization Method for Coincidences Adriana Buică and Radu Precup Faculty of Mathematics and Computer Science Babeş-Bolyai University 3400 Cluj, Romania [email protected], [email protected] Abstract An abstract unified theory of both monotone iterative and generalized quasilinearization methods is presented for operator equations of coincidence type in ordered Ban...

In this paper, we establish a representation formula for fractional integrals. As consequence, two integral operators $I_{\lambda_1}$ and $I_{\lambda_2}$, prove Bloom type inequality \begin{align*} \mbox{\hbox to 8em{}}& \hskip -8em \left\|\big[I_{\lambda_1}^1,\big[b,I_{\lambda_2}^2\big]\big] \right\|_{L^{p_2}(L^{p_1})(\mu_2^{p_2}\times\mu_1^{p_1})\rightarrow L^{q_2}(L^{q_1})(\sigma_2^{q_2}\tim...

We derive some of the basic properties of weighted variable exponent Lebesgue spaces L p(.) w (R) and investigate embeddings of these spaces under some conditions. Also a new family of Wiener amalgam spaces W (L p(.) w , L q υ) is defined, where the local component is a weighted variable exponent Lebesgue space L p(.) w (R) and the global component is a weighted Lebesgue space Lυ (R) . We inves...

We describe the Lorentz space L(p, r), 0 1, in terms of Orlicz type classes functions LΨ. As a consequence this result it follows that Stein’s characterization real on Rn are differentiable at almost all points [Ann. Math 113 (1981), no. 2, 383–385], is equivalent to those given by A. P. Calderon [Riv. Mat. Univ. Parma 2 (1951), 203–213].