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Xd I n t e r r u p t R a t e s T x D e p t h <" t x d e p t h T x D e p t h = T x C o m p D e p t h |" t x c o m p d e p t h T x C o m p l e t i o n D e p t h R x D e p t h " r x d e p t h G R x D e p t h ] n u m 1 C 1 n u m 2 3 2 " n u m 4 0 4 n u m 8 t 8 L n u m 1 6 1 6 n n u m 3 2 3 2 n n u m 6 4 5 6 4 I 0D n u m 1 2 8 U \ 1 2 8 n u m 2 5 6 o \9 2 5 6 n u m 5 1 2 i 5 1 2 n u m 6 3 0 % 6 3 0 n u m 7 6 8 D H 7 6 8 n u m 8 9 6 r t. 8 9 6 n u m 1 0 2 4 m 1 0 2 4 = n u m 1 5 3 6 1 5 3 6 A n u m 2 0 4 8 d_ 2 0 4 8 1 n u m 3 0 7 2 Pp 3 0 7 2 o n u m 4 0 9 6 h& 4 0 9 6 p n u m 8 1 9 2 8 1 9 2 . d^ 1 6 K l% 1 6 k 1 6 K 0 2 4 K % 2 4 k 2 4 K d L+ 3 2 K % 3 2 k 3 2 K
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' m a x r x r i n g 1 l e n g t h S 8 R x R i n g # 1 S i z e ( M a x R x R i n g 2 L e n g t h (( m a x r x r i n g 2 l e n g t h S R x R i n g # 2 S i z e M a x T x R i n g L e n g t h ( m a x t x r i n g l e n g t h T x R i n g S i z e 2 T x D a t a D e s c L e n g t h ; ) t x d a t a d e s c l e n g t h = T x D a t a D e s c r i p t o r L e n g t h N u m R x B u f f e r s S m a l l ) n u m r x b u f f e r s s m a l l X
S m a l l R x B u f f e r s N u m R x B u f f e r s L a r g e * n u m r x b u f f e r s l a r g e L a r g e R x B u f f e r s M N u m T x B u f f e r s e |* n u m t x b u f f e r s o T x B u f f e r s d M a x R x Q u e u e s * m a x r x q u e u e s M a x R x Q u e u e s D M a x T x Q u e u e s 0+ m a x t x q u e u e s x( M a x T x Q u e u e s 8Q M a x T S O v 1 P a y l o a d + m a x t s o v 1 p a y l o a d \ M a x T S O v 1 P a y l o a d M a x T S O v 2 P a y l o a d + m a x t s o v 2 p a y l o a d H M a x T S O v 2 P a y l o a d v e r s i o n S i g n a t u r e |, s i g n a t u r e 5 $ W i n d o w s N T $ S / C l a s s , c l a s s N e t b C l a s s G U I D , c l a s s g u i d { 4 d 3 6 e 9 7 2 - e 3 2 5 - 1 1 c e - b f c 1 - 0 8 0 0 2 b e 1 0 3 1 8 } T P r o v i d e r |- p r o v i d e r S DX % V M w a r e % B D r i v e r V e r - d r i v e r v e r 1 2 / 1 2 / 2 0 1 7 R 1 . 7 . 3 . 8 D r i v e r P a c k a g e T y p e $. d r i v e r p a c k a g e t y p e @ P l u g A n d P l a y / C a t a l o g F i l e . c a t a l o g f i l e v m x n e t 3 . c a t m a n u f a c t u r e r R v m w a r e , i n c . - % v m w a r e % S v m x n e t 3 N T x 8 6 N T x 8 6 . 6 . 0 . 1 N T x 8 6 . 6 . 0 N T x 8 6 . 6 . 1 N T x 8 6 . 6 . 2 N T i a 6 4 M N T a m d 6 4 N T a m d 6 4 . 6 . 0 . 1 N T a m d 6 4 . 6 . 0 N T a m d 6 4 . 6 . 1 N T a m d 6 4 . 6 . 2 c o n t r o l f l a g s S E x c l u d e F r o m S e l e c t 0 e x c l u d e f r o m s e l e c t * v m x n e t 3 . n t x 8 6 v m x n e t 3 . n t x 8 6 . 6 . 0 . 1 % v m x n e t 3 . D e v i c e D e s c % U v m x n e t 3 e t h e r n e t a d a p t e r _ $1 % v m x n e t 3 . d e v i c e d e s c % 6 v m x n e t 3 . n d i s 6 . x 8 6 . n d i P C I \ V E N _ 1 5 A D & D E V _ 0 7 B 0 v m x n e t 3 . n t x 8 6 . 6 . 0 v m x n e t 3 . n d i s 6 1 . x 8 6 . n d i B v m x n e t 3 . n t x 8 6 . 6 . 1 v m x n e t 3 . n d i s 6 2 0 . x 8 6 . n d i v m x n e t 3 . n t x 8 6 . 6 . 2 L v m x n e t 3 . n d i s 6 3 0 . x 8 6 . n d i v m x n e t 3 . n t a m d 6 4 v m x n e t 3 . n t a m d 6 4 . 6 . 0 . 1 v m x n e t 3 . n d i s 6 . x 6 4 . n d i v m x n e t 3 . n t a m d 6 4 . 6 . 0 v m x n e t 3 . n d i s 6 1 . x 6 4 . n d i S v m x n e t 3 . n t a m d 6 4 . 6 . 1 v m x n e t 3 . n d i s 6 2 0 . x 6 4 . n d i v m x n e t 3 . n t a m d 6 4 . 6 . 2 v m x n e t 3 . n d i s 6 3 0 . x 6 4 . n d i v m x n e t 3 . n t i a 6 4 1 v m x n e t 3 . n d i s 5 . x 8 6 . n d i . n t . B C h a r a c t e r i s t i c s 05 c h a r a c t e r i s t i c s `0 0 x 8 4 A ( B u s T y p e 5 b u s t y p e XP 5 A d d R e g 0 5 a d d r e g v v m x n e t 3 . n d i s 5 . r e g v m x n e t 3 . c o m m o n S e t t i n g s . r e g 0 2 v m x n e t 3 . n d i s 5 S e t t i n g s . r e g + D e l R e g e |6 d e l r e g S O l d A d a p t i v e R i n g . r e m o v e . r e g 2 C o p y F i l e s 6 c o p y f i l e s v m x n e t 3 . C o p y F i l e s 8 * I f T y p e 87 * i f t y p e `G 6 P; * M e d i a T y p e D h7 * m e d i a t y p e
0 * P h y s i c a l M e d i a T y p e _ 7 * p h y s i c a l m e d i a t y p e e # 1 4 S v m x n e t 3 . n d i s 5 . x 8 6 . n d i . n t . s e r v i c e s A d d S e r v i c e i T8 a d d s e r v i c e U v m x n e t 3 n d i s 5 v m x n e t 3 . n d i s 5 . x 8 6 . S e r v i c e J c o m m o n . E v e n t L o g 8 v m x n e t 3 . n d i s 5 . x 8 6 . s e r v i c e P( D i s p l a y N a m e @9 d i s p l a y n a m e % v m x n e t 3 . n d i s 5 . S e r v i c e . D i s p N a m e % [ S e r v i c e T y p e 9 s e r v i c e t y p e S t a r t T y p e 9 s t a r t t y p e a 3 1 E r r o r C o n t r o l d 0: e r r o r c o n t r o l C S e r v i c e B i n a r y p: s e r v i c e b i n a r y C : \ W i n d o w s \ s y s t e m 3 2 \ D R I V E R S \ v m x n e t 3 . s y s % 1 2 % \ v m x n e t 3 . s y s R hC L o a d O r d e r G r o u p I ,; l o a d o r d e r g r o u p d N D I S `> D i s a b l e . r e g tE v m x n e t 3 . n d i s 5 . x 6 4 . n d i . n t
v m x n e t 3 . n d i s 5 . x 6 4 . n d i . n t . s e r v i c e s v m x n e t 3 . n d i s 5 . x 6 4 . S e r v i c e < v m x n e t 3 . n d i s 5 . x 6 4 . s e r v i c e D0 H K R ,* N d i S e r v i c e M N d i \ I n t e r f a c e s A U p p e r R a n g e S n d i s 5 P L o w e r R a n g e B P e t h e r n e t v v m x n e t 3 . n d i s 6 . x 8 6 . n d i . n t e v m x n e t 3 . n d i s 6 . r e g v m x n e t 3 . n d i s 6 S e t t i n g s . r e g R s s . r e m o v e . r e g y U v m x n e t 3 . n d i s 6 . x 8 6 . n d i . n t . h w I n c l u d e 8> i n c l u d e m a c h i n e . i n f N e e d s |> n e e d s C P c i I o S p a c e N o t R e q u i r e d e n a b l e M S I . r e g v m x n e t 3 . n d i s 6 . x 8 6 . n d i . n t . s e r v i c e s v m x n e t 3 n d i s 6 v m x n e t 3 . n d i s 6 . x 8 6 . S e r v i c e v m x n e t 3 . n d i s 6 . x 6 4 . n d i . n t " v m x n e t 3 . n d i s 6 . x 6 4 . n d i . n t . h w v m x n e t 3 . n d i s 6 . x 6 4 . n d i . n t . s e r v i c e s v m x n e t 3 . n d i s 6 . x 6 4 . S e r v i c e v m x n e t 3 . n d i s 6 1 . x 8 6 . n d i . n t ] r s s . r e g v m x n e t 3 . n d i s P r e 6 2 0 R s s S e t t i n g s . r e g v m x n e t 3 . n d i s 6 1 . x 8 6 . n d i . n t . h w l v m x n e t 3 . n d i s 6 1 . x 8 6 . n d i . n t . s e r v i c e s _ v m x n e t 3 . n d i s 6 1 . x 6 4 . n d i . n t v m x n e t 3 . n d i s 6 1 . x 6 4 . n d i . n t . h w C v m x n e t 3 . n d i s 6 1 . x 6 4 . n d i . n t . s e r v i c e s e v m x n e t 3 . n d i s 6 2 0 . x 8 6 . n d i . n t S v m x n e t 3 . n d i s 6 2 0 S e t t i n g s . r e g v m x n e t 3 . n d i s 6 2 0 R s s S e t t i n g s . r e g E P r e 6 2 0 R s s S e t t i n g s . r e m o v e . r e g T v m x n e t 3 . n d i s 6 2 0 . x 8 6 . n d i . n t . h w v m x n e t 3 . n d i s 6 2 0 . x 8 6 . n d i . n t . s e r v i c e s v m x n e t 3 . n d i s 6 2 0 . x 6 4 . n d i . n t Y v m x n e t 3 . n d i s 6 2 0 . x 6 4 . n d i . n t . h w v m x n e t 3 . n d i s 6 2 0 . x 6 4 . n d i . n t . s e r v i c e s v m x n e t 3 . n d i s 6 3 0 . x 8 6 . n d i . n t k v m x n e t 3 . n d i s 6 3 0 S e t t i n g s . r e g v m x n e t 3 . n d i s 6 3 0 . x 8 6 . n d i . n t . h w v m x n e t 3 . n d i s 6 3 0 . x 8 6 . n d i . n t . s e r v i c e s v m x n e t 3 . n d i s 6 3 0 . x 6 4 . n d i . n t s v m x n e t 3 . n d i s 6 3 0 . x 6 4 . n d i . n t . h w v m x n e t 3 . n d i s 6 3 0 . x 6 4 . n d i . n t . s e r v i c e s T? v m x n e t 3 . n d i s 6 . x 8 6 . s e r v i c e % v m x n e t 3 . n d i s 6 . S e r v i c e . D i s p N a m e % 0 H@ v m x n e t 3 . n d i s 6 . x 6 4 . s e r v i c e > e n a b l e m s i . r e g + I n t e r r u p t M a n a g e m e n t r (Q % F L G _ A D D R E G _ K E Y O N L Y % \ I n t e r r u p t M a n a g e m e n t \ M e s s a g e S i g n a l e d I n t e r r u p t P r o p e r t i e s M S I S u p p o r t e d o L& % F L G _ A D D R E G _ T Y P E _ D W O R D % I n t e r r u p t M a n a g e m e n t \ A f f i n i t y P o l i c y C D e v i c e P o l i c y t M e s s a g e N u m b e r L i m i t c 1 0 n 8 c o m m o n . e v e n t l o g c o m m o n . A d d E v e n t L o g . r e g
TI c o m m o n . a d d e v e n t l o g . r e g i ,) E v e n t M e s s a g e F i l e 0 x 0 0 0 2 0 0 0 0 C q % S y s t e m R o o t % \ S y s t e m 3 2 \ n e t e v e n t . d l l I % % S y s t e m R o o t % % \ S y s t e m 3 2 \ n e t e v e n t . d l l W T y p e s S u p p o r t e d 0 , 7 ; d i s a b l e . r e g 6 o l d a d a p t i v e r i n g . r e m o v e . r e g
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