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T. Mech. , 54 (1974). O n the M a x w e l l - D i r a c E q u a t i o n s w i t h Z e r o M a g n e t i c F i e l d and T h e i r S o l u t i o n i n T w o Space D i m e n s i o n s , 53, 495 ( 1 9 7 6 ) . J. M a t h . Anal. and A p p l i c . B. M. Fukuda, I. and Tsutsumi, M. - CHADAM On the Yukawa-Coupled Klein-Gordon-Schroedinger Equations i n Three Space Dimensions, Proc. , 5 1 , C 51 Fukuda, I. and Tsutsumi, M. - Schr8dinger Equations, 11, C 61 Segal, I . E . - 402, (1975). O n Coupled Klein-Gordonto appear.

Phillips, Anal. and Related T o p i c s , S c a t t e r i n g T h e o r y , Academic 1967. The S i n g u l a r i t i e s o f NYU R e s a r c h R e p o r t (1961). S. G. [71 D. Ludwig, The Radon transform Cornm. I. Pai, COSTA on Euclidean spaces, Pure Appl. Math. 19 (1966), pp. 49-81. Magnetogasdynamics and Plasma Dynamics, Springer, 1962. H. Wilcox, Wave operators and asymptotic solutions o f wave propagation problems of classical physics, Arch. Rat. Mech. Anal. 22 (1966) PP. 37-78. H. Wilcox, Measurable eigenvectors f o r Hermitian matrix-valued polynomials, J.

Here t h e g i s t i s m e r e l y W e c o n s i d e r s t e a d y motions o f a v i s c o u s incompres- s i b l e f l u i d t h a t f i l l s a bounded smooth domain aD d e n o t e s t h e boundary, i s prescribed, and Eulerian velocity, 5 and D on which t h e v e l o c i t y of = D U aD. P: fi + IR pressure corrected f o r the effect conservative force f i e l d s ) . 5 of t h e t h e o r y i s Ch. Let U: 5 + R3 in the f l u i d he t h e t h e gauge p r e s s u r e of El3. e. vU v-U = 0 VP = 0 U = q D, i n R, The p o s i t i v e p a r a m e t e r that q-n = 0 aD.

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Applied Group-Theoretic and Matrix Methods. by Bryan Higman.

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