Guido Wolf Reichert ⚛️

Maybe in my #systemdynamics bubble someone can answer this question regarding #elasticity in a continuous-time dynamical systems context (i.e., it is a factor scaling fractional rates)?

Why is this (very natural) momentum-related formulation not more widespread in models?

math.stackexchange.com/q/49442

Economic elasticity from a continuous-time dynamical systems perspective

I note that in system dynamics (Forrester (1961) Industrial…

Mathematics Stack Exchange
Nicole Sharp

This planet-like balloon started out as two elastomer sheets, heat-sealed together into a spiraling tube. As the balloon was inflated, it changed from flat to a saddle-like shape. With more air, the pressure inside increased, triggering an instability that caused the middle of the balloon to bulge. As inflation continued, the central bulge expanded, unbonding layer after layer of the seal. Even late in inflation, the balloon maintains hints of its original shape in the form of a ring around the Jovian bulge in the middle. (Image credit: N. Vani et al.)

https://fyfluiddynamics.com/2024/05/bulging-balloons/

#2024gosmp #balloons #elasticity #fluidDynamics #instability #physics #science #softMatter

SICB journals(ICB & IOB)

#WorldAnimalDay - #sloth IOB spotlight-
A Horse of a Different Color?: Tensile Strength and #Elasticity of Sloth Flexor #Tendons
A M Mossor, B L Austin, J A Avey-Arroyo, M T Butcher

doi.org/10.1093/iob/obaa032

#biology #muscles #science

Ele Willoughby, PhD

Happy birthday to French mathematician, physicist and philosopher Marie-Sophie Germain (1776 – 1831), known as Sophie. She taught herself mathematics using books in her father's library and by corresponding with leading mathematicians of her day, including Lagrange, Legendre and Gauss, …

#linocut #printmaking #sciart #mathart #SophieGermain #ChladniFigures #mathematician #Fermat #womenInSTEM #physicist #elasticity #Gauss #histstm #printmaker #ReliefPrint #WomensHistoryMonth

Khurram Wadee ✅

In the #2D #elasticity, #equilibrium of #stresses can be represented on an infinitesimal rectangular element with components of both #DirectStress and #ShearStress generally acting on all four edges. If you were to rotate the rectangle, the stresses change in a precisely orchestrated fashion. In the orientation where the shear stress components vanish, we get what are called #PrincipalStresses and they and their directions can be ascertained precisely through #eigenvalue analysis... 1/2