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Kenjiro T. Miura

Researcher at Shizuoka University

Publications -  185
Citations -  1339

Kenjiro T. Miura is an academic researcher from Shizuoka University. The author has contributed to research in topics: Curvature & Involute. The author has an hindex of 17, co-authored 172 publications receiving 1161 citations. Previous affiliations of Kenjiro T. Miura include Calsonic Kansei & University of Aizu.

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Shape reconstruction and image restoration for non-flat surfaces of documents with a stereo vision system

TL;DR: 3-D shape reconstruction of the book's surface is executed from the result of the stereoscopic measurement by putting the book upward, and an image of a flat surface is recovered from the curved or folded surface.
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A General Equation of Aesthetic Curves and its Self-Affinity

TL;DR: In this article, the authors derived a general equation of aesthetic curves that describes the relationship between its radius of curvature and length inclusively expressing these two curves and showed the self-affinity possessed by the curves satisfying the general equation.
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An approximation approach of the clothoid curve defined in the interval [0, π/2] and its offset by free-form curves

TL;DR: By employing the proposed method, the clothoid curve and its offset can be efficiently incorporated into CAD/CAM systems, which are important for the development of 3D civil engineering CAD systems, especially for 3D highway road design systems.
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Drawable Region of the Generalized Log Aesthetic Curves

TL;DR: This paper delves on the drawable region of the GLAC segment which indicates the probable solutions of shape parameters from given interpolating points and the direction of travel at those points.
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Unit quaternion integral curve: a new type of fair free-form curves

TL;DR: A new type of free-form curves for fairness is proposed: a unit quaternion integral: QI curve, which is a generalization and an extension of the clothoid into the three dimensional space and the norm of its tangent is always equal to 1.