ereprof. dr. ir. Alexis De Vos
work address
Technologiepark Zwijnaarde 15, iGent
9052 Zwijnaarde
9052 Zwijnaarde
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- 2017
- The Birkhoff theorem for unitary matrices of arbitrary dimension (
- The Birkhoff theorem for unitary matrices of arbitrary dimensions (
- 2016
- The group zoo of classical reversible computing and quantum computing (
- The Birkhoff theorem for unitary matrices of prime dimension (
- The synthesis of a quantum circuit (
- The decomposition of U(n) into XU(n) and ZU(n) (
- Block-ZXZ synthesis of an arbitrary quantum circuit (
- 2015
- On two subgroups of U(n), useful for quantum computing (
- 2014
- The synthesis of a quantum circuit (
- Scaling a unitary matrix (
- A technology based complexity model for reversible Cuccaro ripple-carry adder (
- Energy consumption by reversible circuits in the 130 nm and 65 nm nodes (
- On two subgroups of U(n), important for quantum computing (
- Early pioneers to reversible computation (
- Matrix calculus for classical and quantum circuits (
- The decomposition of U(n) into XU(n) and ZU(n) (
- Designing garbage-free reversible implementations of the integer cosine transform (
- 2013
- The NEGATOR as a basic building block for quantum circuits (
- Influence of lateral heat diffusion on the thermal impedance measurements of photovoltaic panels (
- 2012
- Reversible computation: third international workshop, Gent, Belgium, July 4-5, 2011, Revised Papers
- Reversible computation, quantum computation and computer architectures in between (
- The roots of the NOT gate (
- The computational power of the square root of NOT (
- Garbageless reversible implementation of integer linear transformations (
- Logics between classical reversible logic and quantum logic (
- Reversible implementation of a discrete integer linear transformation (
- The group of dyadic unitary matrices (
- 2011
- Creating subgroups of U(2^w) for quantum-minus computers (
- Test of a majority-based reversible (quantum) 4 bits ripple-carry adder in adiabatic calculation (
- Symmetry groups for the decomposition of reversible computers, quantum computers, and computers in between (
- Towards the limits of cascaded reversible (quantum-inspired) circuits (
- Interfacing reversible pass-transistor CMOS chips with conventional restoring CMOS circuits (
- 2010
- Almost-classical quantum computers (
- Reversible computing: fundamentals, quantum computing, and applications (
- Reversible implementation of a disrete linear transformation (
- The influence of the Yarkovsky effect on the global temperature (
- Decomposition of a linear reversible computer: digital versus analog (
- Reversible computation, quantum computation, and computer architectures in between (
- Simulation of the influence of the absorption window for stacked and monolithic organic tandem solar cells (
- 2009
- Computing with the square root of NOT (
- Modelling of solar cells with down-conversion of high energy photons, anti-reflection coatings and light trapping (
- Can reversible electronics avoid thermal problems? (
- Multiple-valued reversible logic circuits (
- Reversible computer hardware (
- Reversible logic (
- 2008
- Young subgroups for reversible computers (
- The minimum energy for a one bit computation: A proof of the Landauer limit (
- From group theory to reversible computers (
- Reversible Fourier transform chip (
- The shape of the SNF as a source of information (