Chimpanzee plug-in is suitable for fractal enthuasists. Grasshopper plug-in for Rhino 6 written in Python includes currently 84 components which focus on fractals, maps, strange attractors, hyperchaotic systems and iterated function systems (IFS). food4Rhino McNeel Forum #chimpanzee3d Chimpanzee changelog Jun 06, 2020 – Chimpanzee 0.3 Update to add 18 new components. New features U,V… Read More Chimpanzee 0.3
Chimpanzee 0.2 available now Grasshopper plug-in for Rhino 6 written in Python includes currently 71 components which focus on fractals, maps, strange attractors, hyperchaotic systems, iterated function systems. #chimpanzee3d food4Rhino McNeel Forum Chimpanzee changelog Aug 31, 2019 – Chimpanzee 0.2 Update to add 38 new components including hyperchaotic systems, maps and strange attractors.… Read More Chimpanzee 0.2
Reference http://www.michael-hansmeyer.com/
Chimpanzee 0.1 release Chimpanzee plug-in is suitable for fractal enthuasists. Grasshopper plug-in for Rhino 6 written in ghPython includes currently 33 components which focus on fractals, maps, strange attractors, iterated function systems, …
#rhino3d #grasshopper3d 3rd LIXIL International University Architectural Competition, organized by the LIXIL JS Foundation, invited university research laboratories for proposals for sustainable architecture under the theme of “Retreat in Nature” in Taiki-cho, Japan. http://www.archdaily.com/337021/3rd-lixil-international-university-architectural-competition Retreat in Nature In a world where there is no coherent growth, shared values become fragmented. More effort is required to forge a… Read More 3rd LIXIL International University Architectural Competition
#rhino3d #grasshopper3d #arduino #tudresden The workshop “Printed Phenomena and Folded Spaces” included cooperation of Junior Professorship for Knowledge Architecture; Junior Professorship for Industrial Design Engineering; Professorship for Media Design; Professorship for Communication Acoustics; supported by Saxon State and University Library Dresden. Wissens.Werkstatt „Printed Phenomena“ und „Folded Spaces“ The workshop “Printed Phenomena and Folded Spaces” responds… Read More Workshop Printed Phenomena & Folded Spaces
#rhino3d #grasshopper3d #ecotect #maya #aftereffects The intention of the research engage in the application of evolutionary algorithms in architecture; in order to achieve optimized geometry in terms of sustainable architecture resulted from solar radiation data evaluation. Evolutionary algorithms enable an evaluation of the solar radiation concept depending on the geometry by the application of the… Read More Solar Access Analysis + Evolutionary Algorithms
#rhino3d #grasshopper3d #python #3dsmax #photoshop #aftereffects The initial intention of the research engaged in the approximating search of the string of the L-System by applying of evolutionary algorithm in order to achieve defined conditions. However the stochastic recursion of the rewriting system; thus the L-System syntax; does not enable applying of the search algorithm. Nevertheless… Read More Diffusion-Limited Aggregation
#rhino3d #grasshopper3d #python The research of minimal surfaces in R3 refers to Joseph-Louis Lagrange in 1762. Minimal surfaces refer to the Plateau’s problem. Minimal surfaces may be definedHelicoid was described by Euler in 1774 and by Jean Baptiste Meusnier in 1776. Helicoid refers to the definition of the right conoid along with Plücker’s conoid, or Whitney umbrella. Eugène Charles… Read More Minimal Surfaces
#rhino3d #grasshopper3d #python #chimpanzee3d The Mandelbrot set, defined by Benoit B. Mandelbrot, is the set of complex numbers c obtained from the quadratic recurrence equation zn+1=zn2+c, which does not diverge when iterated. The boundary of the Mandelbrot set refers to fractal with Hausdorff dimension of 2. Seahorse Valley (-0.7259+0.24i) deep zoom Multibrot Set Mandelbrot Set… Read More Mandelbrot Set
#rhino3d #grasshopper3d #python #chimpanzee3d Julia sets were defined by french mathematician Gaston Julia who investigated the iterative properties (while the Julia set is associated with a quadratic equation of various degrees fc(z)= zn + c, Julia was interested in the iterative properties of a more general expression fc(z)= z4 + z3/(z-1) + z2/(z3 + 4… Read More Julia Set
#rhino3d #grasshopper3d #python #chimpanzee3d The Burning Ship fractal, described by Michael Michelitsch and Otto E. Rössler in 1992, is defined by iterating the function zn+1 = |zn2|+ c. The difference between the formula of the Bruning Ship fractal and the Mandelbrot set is that the real and imaginary components are set to the absolute values… Read More Burning Ship Fractal
#rhino3d #grasshopper3d #python The Nova fractal for zn+1 = zn – R (zn3 – 1) / (3 zn2) + c The Nova fractal was created by Paul Derbyshire while estimating the Newton fractals. Paul Derbyshire modified the Newton’s method in order to improve the the rate of convergence. The Nova fractal is derived from this… Read More Nova Fractal
#rhino3d #grasshopper3d #python #chimpanzee3d A dynamical system may be mathematically expressed either by continuous set of equations, or by discrete system, called map. Duffing Oscillator The Duffing oscillator named after German engineer Georg Wilhelm Christian Caspar Duffing. The Duffing map refers to a non-linear second-order differential equation (The Duffing oscillator) that exhibits chaotic behavior. In… Read More Maps a Oscillators
#rhino3d #grasshopper3d #python #chimpanzee3d Chaotic systems are dynamical systems that are highly sensitive to initial conditions. This sensitivity is known as the butterfly effect. A dynamical system may be mathematically expressed either by continuous set of equations, or by discrete system, called map. The term strange attractor was coined by David Ruelle and Floris Takens. Lorenz System The Lorenz system… Read More Strange Attractors
#rhino3d #grasshopper3d #python #chimpanzee3d The curlicue fractal refers to the recurrence of the connected Fresnel spirals. The characteristics of the curlicue fractal are determined by the parameter, which affects the scale, etc. The curlicue fractal equations are θ(n+1) = (θ(n) + 2π*s) mod(2π) ϕ(n+1) = (ϕ (n) + θ(n)) mod(2π) where x(n) = cos(ϕ (n))… Read More Curlicue Fractal
#rhino3d #grasshopper3d The thesis concerns with the core social knowledge processes including communication, interaction, attention, perception, apperception and selfperception, which provide the required integration of individuals into the social environment. The thesis aims to approximate the progressive, responsible integration of individuals into the social environment; and the understanding of the social environment, often underestimated, or… Read More Social Knowledge Processes
