INCONEL 600 ROUND BAR

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Triton Alloys Inc is one of the leading Manufacturer, Supplier and Exporter of Inconel 600 Round Bars that are actually manufactured from High Quality of Standard Raw Materials and are designed as per with national and international standards.

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1/6 I N C O N E L 6 0 0 R O U N D B A R T r i t o n A l l o y s I n c i s o n e o f t h e l e a d i n g M a n u f a c t u r e r S u p p l i e r a n d E x p o r t e r o f I n c o n e l 6 0 0 R o u n d B a r s t h a t a r e a c t u a l l y m a n u f a c t u r e d f r o m H i g h Q u a l i t y o f S t a n d a r d R a w M a t e r i a l s a n d a r e d e s i g n e d a s p e r w i t h n a t i o n a l a n d i n t e r n a t i o n a l s t a n d a r d s . A l l o y 6 0 0 B a r s i s a n i c k e l - c h r o m i u m - i r o n a l l o y b y m e a n s o f h a v i n g a n e x c e l l e n t o x i d a t i o n r e s i s t a n c e a t s o a r i n g t e m p e r a t u r e s a n d r e s i s t a n c e t o c h l o r i d e - i o n s t r e s s c o r r o s i o n c r a c k i n g c o r r o s i o n b y h i g h - p u r i t y w a t e r a n d c a u s t i c c o r r o s i o n . U N S N 0 6 6 0 0 R o u n d B a r s a l s o h a s e x c e l l e n t m e c h a n i c a l p r o p e r t i e s a n d h a s a d e s i r a b l e c o m b i n a t i o n o f h i g h s t r e n g t h a n d g o o d w o r k a b i l i t y . T h e s e W N R 2 . 4 8 1 6 B a r s a r e u s e d f o r f u r n a c e p a r t s i n n u c l e a r e n g i n e e r i n g a n d f o r t h e s p a r k i n g e l e c t r o d e s i n c h e m i c a l a n d f o o d p r o c e s s i n g e t c . W e o ff e r t h e s e I n c o n e l A l l o y 6 0 0 p r o d u c t s i n c u s t o m - m a d e s h a p e s a n d s i z e s a s p e r t h e r e q u i r e m e n t s g i v e n b y o u r c l i e n t s a n d t h a t t o o a t a n a ff o r d a b l e a n d m a r k e t l e a d i n g p r i c e s . S p e c i f i c a t i o n : t r i t o n a l l o y s i n c . i n / i n c o n e l - 6 0 0 - r o u n d - b a r . h t m l

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2/6 D i m e n s i o n s E N D I N JI S A S T M B S A S M E A I S I S i ze 5 m m T o 5 0 0 m m D i a m e t e r 0 . 1 m m t o 1 0 0 m m L e n g t h 1 0 0 m m T o 6 0 0 0 m m L o n g A b o v e F i n i s h B l a c k B r i g h t P o l i s h e d R o u g h T u r n e d N O . 4 F i n i s h M a t t F i n i sh B A F i n i s h T o l e r a n c e H 8 H 9 H 1 0 H 1 1 H 1 2 H 1 3 K 9 K 1 0 K 1 1 K 1 2 o r a s p e r cl i e n t s ’ r e q u i r e m e n t s F o r m R o u n d S q u a r e H e x A / F F l a t e R e c t a n g l e B i l l e t I n g o t F o r g i n g E t c. S t a i n l e s s S t e e l A S T M A - 4 7 9 A - 1 8 2 3 0 4 3 0 4 L 3 0 4 H 3 0 4 S 3 1 6 3 1 6 L 3 1 6 T i 3 1 6 H 3 0 9 3 1 0 3 1 0 S 3 1 7 L 3 2 1 3 4 7 4 0 9 4 1 0 4 2 0 4 3 0 4 4 0 4 4 6 9 0 4 L . e t c . D u p l e x S t e e l 2 2 0 5 3 1 8 0 3 3 2 7 5 0 3 2 7 6 0 2 1 0 1 2 3 0 4 . A l l o y S t e e l A - 1 8 2 - F 5 F 9 F 1 1 F 1 2 F 2 1 F 2 2 F 9 1 S p e ci a l G r a d e S t a i n l e s s S t e e l 1 7 - 4 P H A l l o y 8 0 0 A l l o y 6 0 0 . H a s t e l l o y C 2 7 6 . C a r b o n S t e e l A 1 0 5 L F 2 D u p l e x S t e e l . I n c o n e l 6 0 0 B a r E q u i v a l e n t G r a d e s 5 S T A N D A R D W E R K S T O F F N R . U N S J I S B S G O S T A F N O R E N I n c o n e l 6 0 0 2 . 4 8 1 6 N 0 6 6 0 0 N C F 6 0 0 N A 1 3 М Н Ж М ц 2 8 - 2 5 - 1 5 N C 1 5 F E 1 1 M N i C r 1

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3/6 R e a d y S t o c k A v a i l a b l e o f I n c o n e l 6 0 0 R o u n d B a r I n co n e l 6 0 0 S q u a r e B a r U N S N 0 6 6 0 0 I n c o n e l R e c t a n g u l a r B a r s W E R K S T O F F N R . 2 . 4 8 1 6 R e c t a n g u l a r B a r 6 0 0 I n c o n e l A l l o y R e c t a n g u l a r B a r U N S N 0 6 6 0 0 I n c o n e l F o r g e d R o d A S T M B 1 6 6 6 0 0 I n c o n e l R e c t a n g u l a r B a r I n c o n e l 6 0 0 S h a f t W E R K S T O F F N R . 2 . 4 8 1 6 B r i g h t B a r A S T M B 1 6 6 6 0 0 I n c o n e l H e x B a r 6 0 0 I n c o n e l H e x a g o n a l B a r 6 0 0 I n co n e l A l l o y H e x B a r U N S N 0 6 6 0 0 I n co n e l T r i a n g l e b a r U N S N 0 6 6 0 0 I n c o n e l H e x a g o n a l B a r 6 0 0 I n c o n e l A l l o y F l a t B a r s W E R K S T O F F N R . 2 . 4 8 1 6 F l a t B a r s I n c o n e l 6 0 0 B r i g h t B a r 6 0 0 I n co n e l S q u a r e B a r s A S T M B 1 6 6 6 0 0 I n c o n e l F l a t B a r s 6 0 0 I n c o n e l A l l o y S q u a r e B a r 6 0 0 I n co n e l P o l i s h e d B a r s I n c o n e l 6 0 0 P o l i s h e d B a r W E R K S T O F F N R . 2 . 4 8 1 6 S q u a r e B a r 6 0 0 I n co n e l T h r e a d e d B a r s U N S N 0 6 6 0 0 I n co n e l S q u a r e B a r I n c o n e l 6 0 0 R e c t a n g u l a r B a r 6 0 0 I n co n e l R e ct a n g u l a r B a r s U N S N 0 6 6 0 0 I n co n e l P o l i s h e d B a r s U N S N 0 6 6 0 0 I n c o n e l B r i g h t B a r I n c o n e l A l l o y 6 0 0 B r i g h t B a r W E R K S T O F F N R . 2 . 4 8 1 6 P o l i s h e d B a r T y p e s o f R o u n d B a r A v a i l a b l e R o u n d B a r S q u a r e B a r F l a t B a r

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4/6 H e x B a r T r i a n g l e B a r H o l l o w B a r

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5/6 M a r k i n g P a c k i n g O u r N i c k e l A l l o y 2 . 4 0 6 6 r o u n d b a r s a r e p a c k a g e d t o e n s u r e t h a t t h e r e i s n o d a m a g e d u r i n g t r a n s i t . I n c a s e o f e x p o r t s s t a n d a r d e x p o r t p a c k a g i n g i s d o n e i n w o o d e n c a s e s . A l l N i c k e l A l l o y U N S N 0 2 2 0 0 b a r a r e m a r k e d w i t h G r a d e L o t N o S i z e a n d o u r t r a d e m a r k . W e c a n a l s o m a k e c u s t o m m a r k i n g o n o u r p r o d u c t s o n S p e i c a l r e q u e s t f r o m P u r c h a s e r . Q u a l i t y A s s u r a n c e T r i t o n A l l o y s I n c a l l N i c k e l A l l o y 2 0 0 r o u n d b a r s N i c k e l A l l o y 2 0 0 b r i g h t b a r s a n d N i c k e l 2 0 0 h e x b a r s a r e s u b j e c t t o s t r i c t i n s p e c t i o n a t e a c h s t a g e s t a r t i n g f r o m m a t e r i a l p u r c h a s i n g t o p r o d u c t d i s p a t c h . T h e y a r e v i s u a l l y e x a m i n e d f o r c o n f o r m i t y t o A S T M A S M E D I N E N a n d J I S c o d e s a n d s t a n d a r d s . W e c a n a l s o a p p o i n t o ffi c i a l c e r t i fi e d I n s p e c t i o n A g e n c i e s u p o n r e q u e s t o f o u r c l i e n t s s o t h a t t h e y c a n w i t n e s s t h e m a t e r i a l r e p o r t s d i m e n s i o n s a n d q u a l i t y c o n f o r m i t y o f p r o d u c t s .

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