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Theodorus G. M. van de Ven

Researcher at McGill University

Publications -  5
Citations -  144

Theodorus G. M. van de Ven is an academic researcher from McGill University. The author has contributed to research in topics: Nanorod & Stokes flow. The author has an hindex of 3, co-authored 5 publications receiving 137 citations.

Papers
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Creeping flow over a composite sphere: Solid core with porous shell

TL;DR: In this paper, the Stokes and Brinkman equations were used to solve the Creeping Flow Past a Solid Sphere with a Porous Shell (CF-shell) problem, where the dimensionless solid core and shell radii normalized by the square root of the shell permeability are the two parameters that govern the flow.
Patent

Method for Fabricating Intrinsically Conducting Polymer Nanorods

TL;DR: In this article, a method for synthetizing nanorods, comprising using self-assembled defect free nanotubes formed in water at room temperature and the nanorod are synthesised within the nanotube in water, is presented.
Journal ArticleDOI

In-house development of paper force sensors for musical applications

TL;DR: Alternative ways to produce efficient custom force or pressure sensors using cellulose paper filled with carbon-black pigments are presented to provide digital musical instrument designers with new strategies to circumvent the limited offering of commercial sensors.

Carbon Black Loaded Paper: an intelligent substrate for Electronic Sensors Design

TL;DR: In this article, conductive paper loaded with carbon black pigments has been used to develop position, pressure and flexion sensors and is a good basis to develop more refined sensors such as accelerometers or tilt sensors for shock sensing with smart packaging.
Journal ArticleDOI

Concentration dependence of spin friction coefficients in suspensions of parallel cylinders and spheres

TL;DR: In this paper, the spin friction coefficient of an infinite array of suspended parallel cylinders and an array of cylinders sandwiched between two plates has been derived at low cylinder volume fractions in terms of a virial expansion in volume fraction and the first and second virial coefficients have been determined.