To evaluate "52" dimensionless CFD numbers (akin to 'deck' of French-Playing cards):-
# Reynolds number,
# Sherwood number,
# Schimdt number,
# Rayleigh number,
# Weber number,
# Capillary number,
# Bond number,
# Froude number,
# Nusselt number,
# Peclet number (for Mass diffusivity),
# Peclet number (for Heat diffusivity),
# Prandtl number,
# Grashof number, and
# Brinkman number,
# Cavitation number,
# Stanton number,
# [Mass -Transfer] Stanton number,
# Eckert number,
# Knudsen number,
# Graetz number,
# Lewis number,
# Mach number,
# Poiseuille number,
# Rossby number,
# Strouhal number; and
# Taylor number,
# Archimedes number,
# Arrhenius number,
# Bingham number,
# Biot number,
# [Mass-Transfer] Biot number,
# Blake number,
# Bondenstein number,
# Cauchy number,
# Coefficient of Frication (dimensionless number),
# Condensation number,
# Dean number,
# Drag-coefficient (dimensionless number),
# Elasticity number,
# Etovos number,
# Euler number,
# Fourier number,
# [Mass-Transfer] Fourier number,
# Friction factor (dimensionless number),
# Galileo number,
# Colburn "j" (Heat) factor,
# Colburn "j" (Mass) factor,
# Hodgson number,
# Jakob number,
# Ohnesorge number,
# Pipeline parameter (dimensionless number),
# Power number [possibly of 3D-printed Thrombotic human heart].

Ideally, we would very much like to Extend this "Wolfram Mathematica-11 Demonstration" under the simplistic consideration of a Single "Spherical Thromb", merely beyond the Re= Reynolds number - to ALL of the "52" CFD-'deck' numbers immediately post-Plaque Fissure around the instance of "Thrombotic-Thrombolytic Equilibrium" involved in Coronary Arterial flow.

DEMO:
- Mikhail Dimitrov Mikhailov
"Flow around a Sphere at Finite Reynolds Number by Galerkin Method"
http://demonstrations.wolfram.com/FlowAroundASphereAtFiniteReynoldsNumberByGalerkinMethod/
Wolfram Demonstrations Project
Published: January 2, 2013

REFERENCES:
[0] Coronary Plaque Disruption
Erling Falk, Prediman K. Shah, Valentin Fuster
https://doi.org/10.1161/01.CIR.92.3.657
Circulation. 1995;92:657-671
Originally published August 1, 1995.

[1] Lagrangian wall shear stress structures and near-wall transport in high-Schmidt-number aneurysmal flows.
Amirhossein Arzani (a1), Alberto M. Gambaruto (a2), Guoning Chen (a3) and Shawn C. Shadden (a1)
(a1) Mechanical Engineering, University of California Berkeley, Berkeley, CA 94720, USA
(a2) Mechanical Engineering, University of Bristol, University Walk, Bristol BS8 1TR, UK
(a3) Computer Science, University of Houston, Houston, TX 77204, USA
https://doi.org/10.1017/jfm.2016.6

[2] A reduced-dimensional model for near-wall transport in cardiovascular flows.
Kirk B. Hansen* , Shawn C. Shadden*
*Department of Mechanical Engineering, University of California, Berkeley, CA, USA.
PMID: 26298313 PMCID: PMC4764478 DOI: 10.1007/s10237-015-0719-4

^WIKI:
https://en.wikipedia.org/wiki/Dimensionless_numbers_in_fluid_mechanics

$OPEN ACCESS IMAGING DATASETS:
https://grand-challenge.org/

@OUR LAB HOMEPAGE:
http://www.triindia.org/

%RESOURCES:
http://www.cfd.life/
https://cfd.direct/

+CERTIFICATIONS:
https://onlinecourses.nptel.ac.in/noc17_ee01/preview
https://onlinecourses.nptel.ac.in/noc17_ch01/preview

~Inspiration: "CAF" (Cellular Automaton Fluids: Wolfram, 1986).
http://www.stephenwolfram.com/publications/cellular-automata-complexity/pdfs/cellular-automaton-fluids-theory.pdf