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This textbook originates from a lecture path in laser physics on the Karlsruhe college of Optics and Photonics on the Karlsruhe Institute of expertise (KIT). a chief target within the notion of this textbook used to be to explain the basics of lasers in a uniform and particularly lab-oriented notation and formula in addition to many at present recognized laser varieties, turning into progressively more vital sooner or later.

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A ll rig h ts re s e rv e d . Co p y r ig h t © 2 0 0 2 , Cis c o S y s te m s , In c . A ll r ig h ts r e s e r v e d . P r in te d in U S A . s c r 76 O p tim iz in g S O N E T /S D H fo r D a ta T r a n s p o r t (S T S B W S c a lin g , V ir tu a l Co n c a te n a tio n ) O P T -4 0 4 0 8 0 6 0 _ 0 5 _ 20 0 3 _ c 2 77 © 20 0 3 , C is c o S y s te m s , In c . A ll rig h ts re s e rv e d . S TS 1 S TS 1 P o rt 1 P o rt 2 S TS 1 S TS 1 S TS 1 S TS 1 S TS 1 S TS 1 S TS 1 S TS 1 S TS 1 G ig E E o S Ca r d S id e V ie w P o rt 1 P o rt 2 P o rt 3 P o rt 4 E T H E R N E T CA R D S T S -1 G ig a b it E th e r n e t (G B IC) P o r ts S T S -1 2 c G ig E E o S Ca r d S T S -6 c S id e V ie w S T S -3 c E T H E R N E T CA R D G ig a b it E th e r n e t (G B IC) P o r ts S T S -1 2 c 1 0 /1 0 0 E o S Ca r d S T S -6 c S id e V ie w S T S -3 c S T S -1 P o rt rt 1 S TS 1 P o rt S TS 1 rt 2 P o rrtt 3 S TS 1 P o rrtt 4 S TS 1 P o rrtt 5 S TS 1 P o rrtt 6 S TS 1 P o rrtt 7 S TS 1 P o rrtt 8 S TS 1 P o rrtt 9 S TS 1 P o rt rt 1 0 S TS 1 P o rt rt 1 1 S TS 1 P o rt rt 1 2 S TS 1 E T H E R N E T CA R D 1 0 /1 0 0 R J 4 5 E th e r n e t P o r ts S T S B a n d w id th S c a lin g S S S S S S T T T T T T S S S S S S -1 -3 c -6 c -9 c -1 2 c -2 4 c S TS 1 E x a m p le : • • • 1 0 0 m b p s s e r v ic e r e q u ir e d fo r a CM T S (r e s id e n tia l c a b le a c c e s s ) a n d a h ig h schoolLA N A s s u m e S T S b a n d w id th s c a lin g o n to a s h a r e d S T S -3 c S e r v ic e p r o v id e r p r e s e r v e s 1 5 5 m b p s o f tr a n s p o r t b a n d w id th (e n o u g h to d e liv e r 8 4 D S -1 s e r v ic e s fo r o v e r $ 2 0 K /m o n th o r 3 D S -3 s e r v ic e s fo r o v e r $ 1 0 K /m o n th ) N o te : S a m e O p e r a tio n fo r S D H , M a p p in g Ch a n g e s to F it V C-n S tr u c tu r e O P T -4 0 4 0 8 0 6 0 _ 0 5 _ 20 0 3 _ c 2 © 20 0 3 , C is c o S y s te m s , In c .

1 — O T N M a n a g e m e n t In fo r m a tio n M o d e l (p r o to c o l-n e u tr a l) • G . 8 7 6 (G . o tn -s n m p )— O T M M a n a g e m e n t In fo r m a tio n M o d e l— S N M P Im p le m e n ta tio n • G . ip m ) IP M a n a g e m e n t O P T -4 0 4 0 8 0 6 0 _ 0 5 _ 20 0 3 _ c 2 © 20 0 3 , C is c o S y s te m s , In c . A ll rig h ts re s e rv e d . 1 29 N e w o r R e v is e d D r a ft IT U -T R e c o m m e n d a tio n s fo r 2 0 0 1 – 2 0 0 4 S tu d y P e r io d • G . 1 — R e q u ir e m e n ts fo r L in k S ta te M e th o d R o u tin g P ro to c o l • G .

1 — R e q u ir e m e n ts fo r L in k S ta te M e th o d R o u tin g P ro to c o l • G . fa m e — F r a m e w o r k fo r A S O N M a n a g e m e n t • G . 1 A m e n d m e n t 1 — D e fin itio n a n d T e s t M e th o d s fo r lin e a r , d e te r m in is tic a ttr ib u te s o f S in g le M o d e F ib e r a n d Ca b le • G . 3 — T e s t M e th o d s fo r In s ta lle d S in g le M o d e F ib e r L in k s O P T -4 0 4 0 8 0 6 0 _ 0 5 _ 20 0 3 _ c 2 © 20 0 3 , C is c o S y s te m s , In c . A ll rig h ts re s e rv e d .

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