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By Eskild Tjalve

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The t o p illustration t h e inset. Here t h e r e l a t i v e shows q u a n t i f i e d structures f o r f o u r existing labelling on t h e basis o f t h e a r r a n g e m e n t a n d t h e d i m e n s i o n s are n o t i n d e p e n ­ m a c h i n e s , a n d a n u m b e r o f o t h e r p o s s i b i l i t i e s are d e n t l y v a r i e d . W h e t h e r i t is u s e f u l t o k e e p t h e t w o s h o w n below. Finally, Figure 3 2 shows some quanti­ p a r a m e t e r s separate d u r i n g t h e search f o r s o l u t i o n s fied depends o n the nature o f the p r o b l e m , a fact w h i c h demonstrates is also existing excavators.

T h e great n u m b e r o f e l e m e n t s are i n c l u d e d as a basis f o r t h e v a r i a t i o n s . solutions The three different possibilities for t w o and three elements are examined below. that emerge through elements a permutation in each o f the of positions s h o w n w i l l a l w a y s be q u i c k l y l i m i t e d w h e n w o r k i n g If w e e x a m i n e t h e relative a r r a n g e m e n t o f two e l e m e n t s o f a p p r o x i m a t e l y equal size w e can d r a w o n a s p e c i f i c p r o d u c t .

T o design t h e f u n c t i o n a l surfaces as m i n i m u m t o b o t h stationary and movable elements). ones, t h e desired f u n c t i o n m a y be achieved as l o n g 2. Areas as t h e t u b e s are c o n s t a n t l y s u p p o r t e d at f o u r p o i n t s , see F i g u r e 52, b o t t o m r i g h t . g. t h e o b j e c t s in t h e process, rays o f l i g h t a n d jets o f l o a d i n g s y s t e m is designed using m a x i m u m surfaces t o p r e v e n t damage t o t h e t u b e s a n d t o p r e v e n t t h e in ditioned water).

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