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Masaaki MIKI

I am currently working as a postdoc researcher in the Department of Architecture, the University of Tokyo since March, 2015. I was working for Igarashi Design Interface Project (JST/ERATO) as a postdoc researcher for two years after I obtained PhD. I received a PhD from the University of Tokyo on March, 2012, in structural engineering of Architecture. I obtained a B.S from the Department of Architecture, the University of Tokyo on March, 2007. Research Gate author profile. M Miki, S. Adriaenssens, T&...

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Masaaki MIKI | mikity.wikidot.com Reviews
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I am currently working as a postdoc researcher in the Department of Architecture, the University of Tokyo since March, 2015. I was working for Igarashi Design Interface Project (JST/ERATO) as a postdoc researcher for two years after I obtained PhD. I received a PhD from the University of Tokyo on March, 2012, in structural engineering of Architecture. I obtained a B.S from the Department of Architecture, the University of Tokyo on March, 2007. Research Gate author profile. M Miki, S. Adriaenssens, T&...
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Masaaki MIKI | mikity.wikidot.com Reviews

https://mikity.wikidot.com

I am currently working as a postdoc researcher in the Department of Architecture, the University of Tokyo since March, 2015. I was working for Igarashi Design Interface Project (JST/ERATO) as a postdoc researcher for two years after I obtained PhD. I received a PhD from the University of Tokyo on March, 2012, in structural engineering of Architecture. I obtained a B.S from the Department of Architecture, the University of Tokyo on March, 2007. Research Gate author profile. M Miki, S. Adriaenssens, T&...

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1

Dyadic product - Masaaki MIKI

http://mikity.wikidot.com/dyad-operation

The other product that can be taken between two vectors can be represented as follows. Begin{align} left[ begin{array}{c} a 1 a 2 a 3 end{array} right] cdot left[ begin{array}{ccc} b 1& b 2 &b 3 end{array} right]= left[ begin{array}{ccc}a 1b 1&a 1b 2&a 1b 3 a 2b 1&a 2b 2&a 2b 3 a 3b 1&a 3b 2&a 3b 3 end{array} right]. end{align}. This operation is called dyadic product and expressed as. Is called dyadic and $ boldsymbol{a} otimes boldsymbol{b}$. Is called a dyad. Additionally, additions of dyadic products...

2

Thickness - Masaaki MIKI

http://mikity.wikidot.com/detail

This small script is what I wrote as the prototype for the sprout. This script contains class definitions of half-edge data structure (which itself would be useful). GH file containing this Python script. Http:/ mikity.wikidot.com/local- files/detail/Thickeness.gh. An example mesh surface (containing a hole). Require Rhinoceros. Http:/ mikity.wikidot.com/local- files/detail/testMesh.3dm. Items are also lists. Page revision: 10, last edited: 14 Oct 2015 16:51. Powered by Wikidot.com.

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Geodesicfractal - Masaaki MIKI

http://mikity.wikidot.com/geodesicfractal

Here is an example of geometric application of geodesic dynamic relaxation method presented in:. M Miki, S. Adriaenssens, T. Igarashi, and K. Kawaguchi, The geodesic dynamic relaxation method for problems of equilibrium with equality constraint conditions, Int. J. Numer. Meth. Engng,99, pages 682 710. doi: 10.1002/nme.4713. Page revision: 6, last edited: 01 May 2015 07:45. Powered by Wikidot.com. Click here to edit contents of this page. Append content without editing the whole page source.

4

Basic tensor calculous - Masaaki MIKI

http://mikity.wikidot.com/tensor-calculation

Standard (orthonormal) basis and components. We adopt the standard basis, i.e.,. Begin{align} boldsymbol{e} i cdot boldsymbol{e} j= delta {ij}. end{align}. Then, an arbitrary linear combination of rank-2 dyadic products can be written as. Begin{align} boldsymbol{T}= lambda boldsymbol{a} otimes boldsymbol{b} nu boldsymbol{c} otimes boldsymbol{d} cdots. end{align}. It is sufficient to discuss dyad products between basis only, i.e.,. Itself is representing a rank-2 tensor. One needs to know $n times n$.

5

Surface - Masaaki MIKI

http://mikity.wikidot.com/introduction-to-surface-theory

Surface area and its variation. Taylor expansion of a surface. The second fundamental form. Curves on a surface and principal curvatures. Surface area and its variation. A function that gives surface area is one of the basic funcationals and it is expressed as:. Begin{align} a= int a{da}, end{align}. Is the area, $ int a$. Represents an integration over the surface domain and $da$. Is an area element. Hence, we want to rewrite it as. Begin{align} a= int a{f( theta 1, theta 2)d theta 1d theta 2} end{align}.

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I am currently working as a postdoc researcher in the Department of Architecture, the University of Tokyo since March, 2015. I was working for Igarashi Design Interface Project (JST/ERATO) as a postdoc researcher for two years after I obtained PhD. I received a PhD from the University of Tokyo on March, 2012, in structural engineering of Architecture. I obtained a B.S from the Department of Architecture, the University of Tokyo on March, 2007. Research Gate author profile. M Miki, S. Adriaenssens, T&...

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