Dima_Maria - Use case application of SU2 soft package

Contents

Contents
Damped Oscillatory Motion in AFM
C++ packages SU2 / CPX
Elongation x determination
Appl 1 – Pulse and Step
Appl 2 – Harmonic Drive

Damped Oscillatory Motion in AFM
AFM modes
- contact
- non-contact
- tapping

Modelling software
in polymorphic form
F77-like for the user
independent of other frameworks
CPU acceleration

Contents
Damped Oscillatory Motion in AFM
C++ packages SU2 / CPX
Elongation x determination
Appl 1 – Pulse and Step
Appl 2 – Harmonic Drive

C++ packages SU2 / CPX
CPX
- complex numbers
- all algebraic op’s, exp, log, sqrt, a^b, ~z
- fabs, phi, phi2, > , >=, ==, =!, etc
All polymorphic, ca. 1220 (CPX) op-instantiations, 2470 (CHI), 5680 (SU2)
cpx
+ su2
= su2
>
CHI
- SU(2) vectors
- all algebraic op’s , ~v, (psi|phi), Z = a^b , fabs, > , ==, =!, etc
SU2
- SU(2) operators
- all algebraic op’s, exp, log, sqrt, ~Z
- fabs, A|phi, (psi|A|phi), > , >=, ==, =!, etc

Contents
Damped Oscillatory Motion in AFM
Elongation x determination
Appl 1 – Pulse and Step
C++ packages SU2 / CPX
Appl 2 – Harmonic Drive

Elongation x determination
Newton

Elongation x determination
First order diferential ecuation – find ψ

Elongation x determination
Note:

Contents
Damped Oscillatory Motion in AFM
Appl 1 – Pulse and Step
C++ packages SU2 / CPX
Elongation x determination
Appl 2 – Harmonic Drive

Appl 1 – Pulse and Step

Appl 1 – Pulse and Step

Appl 1 – Pulse and Step

Appl 1 – Pulse and Step

Contents
Damped Oscillatory Motion in AFM
C++ packages SU2 / CPX
Elongation x determination
Appl 1 – Sudden Pulse
Appl 2 – Harmonic Drive

Appl 2 – Harmonic Drive

Appl 2 – Harmonic Drive