(S) w i t h t r a n s p o r t c u r r e n t I. I t is d e m o n s t r at e d t h a t i n h o m o g e n e o u s s u p e r c o n d u c t o r s R. D. a r e m o v i n g d u e t o t h e r m o e l e c t r i c e f f e c t (Thom-s o n h e a t) w h i l e t h e r a t e o f R. D. , vdi f o r d i f-f e r e n t m a t e r i a l s r a n g e s f r o m 1 t o 1 0 cm/s. I t i s a l s o shown t h a t t h e t h e r...

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f a c t u r e d b y S e n s o r P r o d u c t I n c . ( E a s t H a n o v a , N J , U S A ) , i s o n e o f t h e e m e r g i n g m a t e r i a l s t h a t i s c o n v e n i e n t f o r m e a s u r e m e n t s o f t h e s t r e n g t h o f p r e s s u r e a n d p r e s s u r e d i s t r i b u t i o n p r o f i l e b e t w e e n t w o c o n t a c t i n g s u r f a c e s w i t h o u t a n y i n s...

Given $-\infty< \lambda < \Lambda \infty$ , $E \subset \mathbb{R}^n$ finite, and $f\colon E \to \[\lambda,\Lambda]$ how can we extend $f$ to a $C^m(\mathbb{R}^n)$ function $F$ such that $\lambda\leq F \leq \Lambda$ $|F|\_{C^m(\mathbb{R}^n)}$ is within constant multiple of the least possible, with depending only on $m$ $n$? In this paper, provide solution problem for case ${m = 2}$. Specifically...

* These c o m p u t e r e x p e r i m e n t s w e r e suppor ted by a g ran t f r o m the F o r d Founda t ion ; and c o m p u t e r t i m e was g ran ted by the M o o r e School o f E l e c t r i c a l E n g i n e e r i n g Compu te r F a c i l i t y .

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