Open source engineering and sustainability tools for the built environment

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White Lioness technologies

CEO and founder White Lioness technologies Research leader BEMNext Lab, Delft University of

T echnology Je roen Coenders DMSB 2 0 1 3 | B e rlin, Ge rma ny | 2 0 1 3 - Se pte mbe r - 3 0

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White Lioness technologies DMSB 2013, Ber lin, Germany , 2013-09-30 SimCity 4 – Electronic Arts (c)

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O p en sour ce c ode all ow s ot he r p eo p le to r eu se whic h me an s le ss wa ste and m or e int el li g enc e. W e ne ed t o st o p r einv ent in g t he whe el... DMSB 2013, Ber lin, Germany , 2013-09-30

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O p en sour ce c ode all ow s p eo p le t o u se ot he r p eo p le ’s s p ec iali st c ode s o t hat not e ve ry bod y ha s t o re im p le m ent di ff ic ul t c ode . DMSB 2013, Ber lin, Germany , 2013-09-30

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O p en sour ce c ode all ow s ot he r p eo p le to r ep roduc e te st dat a , v alidate t he c ode and mak e i t le ss vul ne rabl e to e rr or s... A nd i s the s ci enti fic s ys te m not founde d on t he se v alue s? DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( B e a m 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( B e a m 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) f o r i i n r a n g e ( 1 0 ) : DMSB 2013, Ber lin, Germany , 2013-09-30

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Exa

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( B e a m 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d L o a d ( L o a d 2 d ( " l o a d ” , s t r u c t u r e . n [ i ] , 0 . 0 , 1 . 0 ) ) DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( B e a m 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d L o a d ( L o a d 2 d ( " l o a d ” , s t r u c t u r e . n [ i ] , 0 . 0 , 1 . 0 ) ) s t r u c t u r e . n [ 0 ] . c x = T r u e DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( B e a m 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d L o a d ( L o a d 2 d ( " l o a d ” , s t r u c t u r e . n [ i ] , 0 . 0 , 1 . 0 ) ) s t r u c t u r e . n [ 0 ] . c x = T r u e s t r u c t u r e . n [ 0 ] . c y = T r u e DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( B e a m 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d L o a d ( L o a d 2 d ( " l o a d ” , s t r u c t u r e . n [ i ] , 0 . 0 , 1 . 0 ) ) s t r u c t u r e . n [ 0 ] . c x = T r u e s t r u c t u r e . n [ 0 ] . c y = T r u e s t r u c t u r e . n [ 9 ] . c x = T r u e DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( B e a m 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d L o a d ( L o a d 2 d ( " l o a d ” , s t r u c t u r e . n [ i ] , 0 . 0 , 1 . 0 ) ) s t r u c t u r e . n [ 0 ] . c x = T r u e s t r u c t u r e . n [ 0 ] . c y = T r u e s t r u c t u r e . n [ 9 ] . c x = T r u e s t r u c t u r e . n [ 9 ] . c y = T r u e DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( B e a m 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d L o a d ( L o a d 2 d ( " l o a d ” , s t r u c t u r e . n [ i ] , 0 . 0 , 1 . 0 ) ) s t r u c t u r e . n [ 0 ] . c x = T r u e s t r u c t u r e . n [ 0 ] . c y = T r u e s t r u c t u r e . n [ 9 ] . c x = T r u e s t r u c t u r e . n [ 9 ] . c y = T r u e f e m 2 d = F e m 2 d ( s t r u c t u r e ) DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( B e a m 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d L o a d ( L o a d 2 d ( " l o a d ” , s t r u c t u r e . n [ i ] , 0 . 0 , 1 . 0 ) ) s t r u c t u r e . n [ 0 ] . c x = T r u e s t r u c t u r e . n [ 0 ] . c y = T r u e s t r u c t u r e . n [ 9 ] . c x = T r u e s t r u c t u r e . n [ 9 ] . c y = T r u e f e m 2 d = F e m 2 d ( s t r u c t u r e ) f e m 2 d . a n a l y s e ( ) DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( B a r 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d L o a d ( L o a d 2 d ( " l o a d ” , s t r u c t u r e . n [ i ] , 0 . 0 , 1 . 0 ) ) s t r u c t u r e . n [ 0 ] . c x = T r u e s t r u c t u r e . n [ 0 ] . c y = T r u e s t r u c t u r e . n [ 9 ] . c x = T r u e s t r u c t u r e . n [ 9 ] . c y = T r u e d r = D y n a m i c R e l a x a t i o n ( s t r u c t u r e ) d r . a n a l y s e ( ) DMSB 2013, Ber lin, Germany , 2013-09-30

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s p a c i n g = 1 . 0 s t e e l = M a t e r i a l ( " s t e e l " , 2 . 1 e 5 , 0 . 0 ) s e c t i o n = B e a m S e c t i o n 2 d ( " H E 2 0 0 A " , s t e e l ) s t r u c t u r e = S t r u c t u r e ( " 0 0 1 " ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d N o d e ( M a s s e d N o d e 2 d ( " n o d e ” , ( s p a c i n g * i ) , 0 . 0 ) ) f o r i i n r a n g e ( 9 ) : s t r u c t u r e . a d d E l e m e n t ( S p r i n g 2 d ( " b e a m ” , s t r u c t u r e . n [ i ] , s t r u c t u r e . n [ i + 1 ] , s e c t i o n ) ) f o r i i n r a n g e ( 1 0 ) : s t r u c t u r e . a d d L o a d ( L o a d 2 d ( " l o a d ” , s t r u c t u r e . n [ i ] , 0 . 0 , 1 . 0 ) ) s t r u c t u r e . n [ 0 ] . c x = T r u e s t r u c t u r e . n [ 0 ] . c y = T r u e s t r u c t u r e . n [ 9 ] . c x = T r u e s t r u c t u r e . n [ 9 ] . c y = T r u e p s s = P a r t i c l e S p r i n g S y s t e m ( s t r u c t u r e ) p s s . a n a l y s e ( ) DMSB 2013, Ber lin, Germany , 2013-09-30

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Ge ome try V e c torNd P ointNd P oint2 d P oint3 d Str uc tur e Str uc tur e Ma te ria l B e a mSe c tion2 d Node 2 d Ele me nt2 d B e a m 2 d Load2 d P a rtic le Spring Ma sse dNode 2 d Spring2 d DMSB 2013, Ber lin, Germany , 2013-09-30

(64)

e

ngine

e

ring-ope

n

Ge ome try V e c torNd P ointNd P oint2 d P oint3 d Str uc tur e Str uc tur e Ma te ria l B e a mSe c tion2 d Node 2 d Ele me nt2 d B e a m 2 d Load2 d P a rtic le Spring Ma sse dNode 2 d Spring2 d A lg orithms P a rtic le Spring FEM2 d Dyna mic R e la xa tion DMSB 2013, Ber lin, Germany , 2013-09-30

(65)

e

ngine

e

ring-ope

n

Ge ome try V e c torNd P ointNd P oint2 d P oint3 d Str uc tur e Str uc tur e Ma te ria l B e a mSe c tion2 d Node 2 d Ele me nt2 d B e a m 2 d Load2 d P a rtic le Spring Ma sse dNode 2 d Spring2 d A lg orithms P a rtic le Spring FEM2 d Dyna mic R e la xa tion Ca lc ula tions Simply Suppor te d B e a m DMSB 2013, Ber lin, Germany , 2013-09-30

(66)

e

ngine

e

ring-ope

n

Ge ome try V e c torNd P ointNd P oint2 d P oint3 d Str uc tur e Str uc tur e Ma te ria l B e a mSe c tion2 d Node 2 d Ele me nt2 d B e a m 2 d Load2 d P a rtic le Spring Ma sse dNode 2 d Spring2 d A lg orithms P a rtic le Spring FEM2 d Dyna mic R e la xa tion Ca lc ula tions Simply Suppor te d B e a m Some he lpe r c la sse s w e re le ft out o f this list. F or the f ull list, ta k e a look a t the c ode ;-) DMSB 2013, Ber lin, Germany , 2013-09-30

(67)

Pla

ns

for the

f

utur

e

Ge ome try a nd ma th

•

Me she s

•

V e c tor ope ra tions F orm F inding a lg orithms

•

Dyna mic R e la xa tion

•

F or c e De nsity Me thod Optimisa tion a lg orithms

•

Ge ne tic A lg orithms

•

Sim ula te d A nne a ling

•

(B )ESO DMSB 2013, Ber lin, Germany , 2013-09-30

(68)

Pla

ns

for the

f

utur

e

Ge ome try a nd ma th

•

Me she s

•

V e c tor ope ra tions F orm F inding a lg orithms

•

Dyna mic R e la xa tion

•

F or c e De nsity Me thod Optimisa tion a lg orithms

•

Ge ne tic A lg orithms

•

Sim ula te d A nne a ling

•

(B )ESO A na ly sis

•

3 D F inite Ele me nts

•

B a r e le me nts

•

Pla te e le me nts

•

She ll e le me nts

•

R e le a se s Othe rs

•

Me shing a lg orithms DMSB 2013, Ber lin, Germany , 2013-09-30