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Galeria de Centro de Serviços Tianshui da Exposição Internacional de Horticultura 2014 / HHD_FUN - 13

Galeria de Centro de Serviços Tianshui da Exposição Internacional de Horticultura 2014 / HHD_FUN - 13

JC36 / IAD

Gallery of JC36 / IAD - 11

Gallery of The Importance of Human Scale When Sketching - 30

Gallery of The Importance of Human Scale When Sketching - 30

Escola Estadual Milton Campos. Imagen © Oscar Niemeyer

Earthly Pond Service Center of International Horticultural Exposition  / HHD_FUN

Gallery of Earthly Pond Service Center of International Horticultural Exposition / HHD_FUN - 12

Earthly Pond Service Center of International Horticultural Exposition / HHD_FUN

Heavenly Water Service Center of International Horticultural Exposition 2014 / HHD_FUN

Gallery of Heavenly Water Service Center of International Horticultural Exposition 2014 / HHD_FUN - 14

Heavenly Water Service Center of International Horticultural Exposition 2014 / HHD_FUN

Competition Entry: BFarchitecture’s Museum of Ethnography Takes Second for Liget Budapest

Gallery of BFarchitecture Takes Second Place in Liget Budapest Museum of Ethnography Competition - 17

Competition Entry: BFarchitecture’s Museum of Ethnography Takes Second for Liget Budapest

Miralles Lines, Curvature Analysis through Graphic Differential Geometry 3: Tangent & Normal Notation. In order to find a common notation that can describe all three curves, a notation of lines tangent and normal to the curves is introduced. Each tangent vector describes the trajectory at an instant along the curve. Each normal vector is extended to the center of the circle that best approximates the radius of curvature at that instant.

Miralles Lines, Curvature Analysis through Graphic Differential Geometry 3: Tangent & Normal Notation. In order to find a common notation that can describe all three curves, a notation of lines tangent and normal to the curves is introduced. Each tangent vector describes the trajectory at an instant along the curve. Each normal vector is extended to the center of the circle that best approximates the radius of curvature at that instant.

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