Launch week offerEnds in00h00m00s

annual Promonthly Pro

Kenjiro Miura

Professor

Shizuoka University - Hamamatsu Campus

Japan

Research Interests

ApplyKite TwinLearns as you apply

Make your next move.

Prepare your application

Review drafts before you send them.

Explore related searches

Professors in Japan

About

Kenjiro Miura is a Professor at Shizuoka University - Hamamatsu Campus in Japan. His research areas include geometric modeling, specifically focusing on log-aesthetic curves, fractional Bézier curves, and their applications in curve fitting and analysis. Recent articles authored by Professor Miura explore topics such as the approximation of generalized curves and the impact of drag coefficients on objects defined by log-aesthetic curves.

Articles (13)

Year:

2025

Year:

2024

Year:

2024

Year:

2023

Year:

2023

Year:

2023

Year:

2022

Year:

2022

Year:

2022

Year:

2022

Year:

2022

Year:

2022

Year:

2022

Collaborators (3)

Md Yushalify Misro

University Lecturer

Universiti Sains Malaysia (USM)

MALAYSIA

View details

Syed Ahmad Aidil Adha Said Mad Zain

Senior Lecturer

Universiti Teknologi MARA

MALAYSIA

View details

R.u Gobithaasan

Associate Professor

Universiti Sains Malaysia (USM)

MALAYSIA

View details

ApplyKite TwinLearns as you apply

Make your next move.

Prepare your application

Review drafts before you send them.

Kenjiro Miura

Research Interests

Make your next move.

Explore related searches

About

Articles (13)

Applications of κ-Curves to Robot Trajectory Generation

Log-Aesthetic Curves and Similarity Geometry

Enhancing flexibility and control in κ-curve using fractional Bézier curves

The Approximation of Generalized Log-Aesthetic Curves with G 2 Cubic Trigonometric Bézier Function

Generalization of the Shape Uniqueness Theorem for Free-form Curves

Generation of k-Space Curve

Analysis of Drag Coefficients around Objects Created Using Log-Aesthetic Curves

Curve Fitting Using Generalized Fractional Bézier Curve

Rational Generalized Trigonometric Curve: Rationalization of Generalized Trigonometric Curve

$$\epsilon \kappa $$-Curves: controlled local curvature extrema

An extensive analysis of frequency and transient responses in S and C-shaped gears

A Comparative Study of Different Schemes Based on Bézier-like Functions with an Application of Craniofacial Fractures Reconstruction

Construction of Cubic Trigonometric Curves with an Application of Curve Modelling

Collaborators (3)

Md Yushalify Misro

Syed Ahmad Aidil Adha Said Mad Zain

R.u Gobithaasan

Make your next move.