Storage and loss moduli, for one relaxation time and for a spectrum
The two moduli of a Maxwell fluid and of a Rouse chain, against frequency in units of the longest relaxation time. One relaxation time makes the storage modulus overtake the loss modulus at λω = 1 and then leave it behind without limit. A spectrum of 1000 modes makes them rise together as the square root of frequency and stay a fixed ratio apart, so the material never becomes the solid the single time predicts.
14 essays call
regime-collapse. The drawing above is what it returns with no arguments at all; every
call below passes it something, because a placement that passes nothing draws whichever member
of the family the generator happens to default to rather than the one its essay argues about.
It is also the blast radius. Changing regime-collapse changes every figure listed here
at once, and on this site it may change what they assert as well as what they show —
which is what has to be rebuilt and looked at before the change is believed.
Where it is called
What each of these essays asks for instead of the defaults is on the regime index, which reads the parameters back out of the finished figures rather than out of the placements.
- A solid, if it is not given time Regimes and numbers
- The frequency a wake chooses Regimes and numbers
- The number that cannot break a drop Regimes and numbers
- Long enough to make a wake Regimes and numbers
- The number that is an answer Regimes and numbers
- A transition that needs a second number Regimes and numbers
- A speed nobody imposed Regimes and numbers
- One group, three exponents Regimes and numbers
- An exponent dimensions cannot give Regimes and numbers
- One formula for both ends Regimes and numbers
- Two forces, and only one of them remembers Regimes and numbers
- The state a machine was started into Regimes and numbers
- The fluid that has not finished its last deformation Viscosity
- A wake told what to do Regimes and numbers