z x 1 0 . . . z x 2 0 0 ( 1 2 . 5 w ) z x 1 0 . . . z x 2 0 0 ( 1 2 .5 w ) s i l i c o n- p o w e r - z - d i o d e s ( n o n- p l a na r t e c h n o l o g y ) s i l i z i u m - l e i s t u n g s- z - d i o d e n ( f l ? c h e n d i f f u n d i e r t e d i o d e n) v e rs i o n 2 0 0 8 - 0 4 - 0 9 d i m e n s i o n s - m a? e [ m m ] m ax i mu m p o w e r d i s s i p at i o n m ax i mal e v e rl u s t l e i s t u n g 1 2 . 5 w n o mi n al z - v o l t ag e n o mi n al e z - s p a n n u n g 1 0 . . . 2 0 0 v m e t al c as e m e t al l g e h ?u s e d o - 4 w e i g h t ap p ro x . C g e w i c h t c a. 5 . 5 g s t a n d ard p o l ari t y : c at h o d e t o s t u d / k at h o d e am g e w i n d e i n d e x r : an o d e t o s t u d / a n o d e am g e w i n d e ( e . g . z x 1 0 r ) s t a n d ard p ac k ag i n g : b u l k s t a n d ard l i e f e r f o rm : l o s e i m k art o n s t a n d ard z e n e r v o l t ag e t o l e ran c e i s g rad e d t o t h e i n t e rn at i o n al e 2 4 ( ~ 5 % ) s t a n d ard . o t h e r v o l t ag e t o l e ran c e s a n d h i g h e r z e n e r v o l t ag e s o n re q u e s t . d i e t o l e ran z d e r z e n e r - s p an n u n g i s t i n d e r s t a n d ard - a u s f h r u n g g e s t u f t n a c h d e r i n t e rn at i o n al e n r e i h e e 2 4 ( ~ 5 % ) . a n d e re t o l e ran z e n o d e r h ? h e r e ar b e i t s s p an n u n g e n au f a n f rag e . m a x i m u m r a t i n g s g r e nz w e r t e p o w e r d i s s i p at i o n w i t h o u t c o o l i n g f i n v e rl u s t l e i s t u n g o h n e k h l b l e c h t a = 2 5 c p t o t 1 . 6 w p o w e r d i s s i p at i o n w i t h c o o l i n g f i n 1 5 0 c m 2 v e rl u s t l e i s t u n g mi t k h l b l e c h 1 5 0 c m 2 t a = 2 5 c p t o t 1 2 . 5 w n o n r e p e t i t i v e p e ak p o w e r d i s s i p at i o n , t < 1 0 m s e i n mal i g e i mp u l s - v e rl u s t l e i s t u n g , t < 1 0 ms t a = 2 5 c p z s m 1 0 0 w a d mi s s i b l e mo u n t i n g t o rq u e z u l ?s s i g e s a n z u g s d re h m o me n t 1 n m o p e rat i n g j u n c t i o n t e mp e rat u re C s p e rrs c h i c h t t e mp e rat u r s t o rag e t e mp e rat u re C l ag e r u n g s t e mp e rat u r t j t s - 5 5 . . . + 1 5 0 c - 5 5 . . . + 1 7 5 c t h e rmal re s i s t an c e j u n c t i o n t o amb i e n t ai r w ?rme w i d e rs t a n d s p e rrs c h i c h t C u m g e b e n d e l u f t r t h a < 8 0 k / w 1 t h e rmal r e s i s t an c e j u n c t i o n C c as e w ?rme w i d e rs t a n d s p e rrs c h i c h t C g e h ? u s e r t h c < 5 k / w z e n e r v o l t ag e s s e e t ab l e o n n e xt p ag e C z e n e r- s p a n n u n g e n s i e h e t ab e l l e au f d e r n ? c h s t e n s e i t e 1 v al i d i f m o u n t e d o n v e r t i c al c o o l i n g f i n 1 5 0 c m 2 C g l t i g b e i m o n t ag e a u f s e n k r e c h t s t e h e n d e m k h l b l e c h 1 5 0 c m 2 ? d i o t e c s e m i c o n d u c t o r ag h t t p : / / w w w . d i o t e c . c o m / 1 1 0 1 0 3 0 m 5 7 ? 2 t y p e s w 1 1
z x 1 0 . . . z x 2 0 0 ( 1 2 . 5 w ) m a x i m u m r a t i n g s g r e nz w e r t e t y p e t y p z e n e r v o l t ag e 1 ) z e n e r - s p an n u n g 1 ) i z = i z t e st t e s t c u r r e n t m e ? s t r o m d y n a m i c r e s i s t a n c e d i ff . w i d e r s t an d i z t e st / f = 1 k hz t e m p . c o e f f i c . o f z - v o l t ag e d e r z - s p an n u n g r e v e r s e v o l t . s p e r r s p an n g . i r = 1 a m ax . z - c u r r e n t m ax . z - s t r o m t a = 5 0 c v z m i n [ v ] v z m a x [ v ] i z t e st [ m a] r z j [ ] v z [ 1 0 - 4 / c ] v r [ v ] i z [ m a] 2 ) i z [ m a] 3 ) z x 1 0 9 . 4 1 0 . 6 5 0 2 ( < 4 ) + 5 + 9 > 5 1 3 0 1 0 5 0 z x 1 1 1 0 . 4 1 1 . 6 5 0 3 ( < 6 ) + 5 + 1 0 > 5 1 2 0 9 7 0 z x 1 2 1 1 . 4 1 2 . 7 5 0 4 ( < 7 ) + 5 + 1 0 > 7 1 1 0 8 8 0 z x 1 3 1 2 . 4 1 4 . 1 5 0 5 ( < 9 ) + 5 + 1 0 > 7 1 0 0 7 9 0 z x 1 5 1 3 . 8 1 5 . 6 5 0 5 ( < 1 0 ) + 5 + 1 0 > 1 0 9 0 7 2 0 z x 1 6 1 5 . 3 1 7 . 1 2 5 6 ( < 1 2 ) + 6 + 1 1 > 1 0 8 2 6 5 0 z x 1 8 1 6 . 8 1 9 . 1 2 5 6 ( < 1 5 ) + 6 + 1 1 > 1 0 7 4 5 8 0 z x 2 0 1 8 . 8 2 1 . 2 2 5 6 ( < 1 5 ) + 6 + 1 1 > 1 0 6 6 5 3 0 z x 2 2 2 0 . 8 2 3 . 3 2 5 6 ( < 1 5 ) + 6 + 1 1 > 1 2 6 0 4 8 0 z x 2 4 2 2 . 8 2 5 . 6 2 5 7 ( < 1 5 ) + 6 + 1 1 > 1 2 5 5 4 3 0 z x 2 7 2 5 . 1 2 8 . 9 2 5 7 ( < 1 5 ) + 6 + 1 1 > 1 4 4 9 3 8 0 z x 3 0 2 8 3 2 2 5 8 ( < 1 5 ) + 6 + 1 1 > 1 4 4 4 3 5 0 z x 3 3 3 1 3 5 2 5 8 ( < 1 5 ) + 6 + 1 1 > 1 7 4 0 3 2 0 z x 3 6 3 4 3 8 1 0 1 6 ( < 3 0 ) + 6 + 1 1 > 1 7 3 7 2 9 0 z x 3 9 3 7 4 1 1 0 2 0 ( < 4 0 ) + 6 + 1 1 > 2 0 3 4 2 7 0 z x 4 3 4 0 4 6 1 0 2 4 ( < 4 0 ) + 7 + 1 2 > 2 0 3 1 2 4 5 z x 4 7 4 4 5 0 1 0 2 4 ( < 4 0 ) + 7 + 1 2 > 2 4 2 8 2 2 5 z x 5 1 4 8 5 4 1 0 2 5 ( < 6 0 ) + 7 + 1 2 > 2 4 2 6 2 0 0 z x 5 6 5 2 6 0 1 0 2 5 ( < 6 0 ) + 7 + 1 2 > 2 8 2 3 1 8 5 z x 6 2 5 8 6 6 1 0 2 5 ( < 8 0 ) + 8 + 1 3 > 2 8 2 1 1 7 0 z x 6 8 6 4 7 2 1 0 2 5 ( < 8 0 ) + 8 + 1 3 > 3 4 2 0 1 5 5 z x 7 5 7 0 7 9 1 0 3 0 ( < 1 0 0 ) + 8 + 1 3 > 3 4 1 8 1 4 0 z x 8 2 7 7 8 8 1 0 3 0 ( < 1 0 0 ) + 8 + 1 3 > 4 1 1 6 1 2 5 z x 9 1 8 5 9 6 5 4 0 ( < 1 5 0 ) + 9 + 1 3 > 4 1 1 5 1 1 5 z x 1 0 0 9 4 1 0 6 5 6 0 ( < 1 5 0 ) + 9 + 1 3 > 5 0 1 3 1 0 5 z x 1 1 0 1 0 4 1 1 6 5 8 0 ( < 2 0 0 ) + 9 + 1 3 > 5 0 1 2 9 7 z x 1 2 0 1 1 4 1 2 7 5 8 0 ( < 2 0 0 ) + 9 + 1 3 > 6 0 1 1 8 9 z x 1 3 0 1 2 4 1 4 1 5 9 0 ( < 2 5 0 ) + 9 + 1 3 > 6 0 1 0 8 0 z x 1 5 0 1 3 8 1 5 6 5 1 0 0 ( < 2 5 0 ) + 9 + 1 3 > 7 5 9 7 2 z x 1 6 0 1 5 3 1 7 1 5 1 1 0 ( < 3 0 0 ) + 9 + 1 3 > 7 5 8 6 6 z x 1 8 0 1 6 8 1 9 1 5 1 2 0 ( < 3 5 0 ) + 9 + 1 3 > 9 0 7 5 9 z x 2 0 0 1 8 8 2 1 2 5 1 5 0 ( < 3 5 0 ) + 9 + 1 3 > 9 0 7 5 3 1 t e s t e d w i t h p u l s e s C g e m e s s e n m i t i m p u l s e n 2 w i t h o u t c o o l i n g f i n C o h n e k h l b l e c h 3 v al i d i f m o u n t e d o n v e r t i c al c o o l i n g f i n 1 5 0 c m 2 C g l t i g b e i m o n t ag e a u f s e n k r e c h t s t e h e n d e m k h l b l e c h 1 5 0 c m 2 ? d i o t e c s e m i c o n d u c t o r ag h t t p : / / w w w . d i o t e c . c o m / 2
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