Quadratization of polynomial and nonpolynomial systems of ordinary
diffe...
Dynamical models described by ordinary differential equations (ODEs) are...
Structural global parameter identifiability indicates whether one can
de...
Real-world phenomena can often be conveniently described by dynamical sy...
We consider a specific class of polynomial systems that arise in paramet...
Detailed dynamical systems models used in life sciences may include doze...
The equation x^m = 0 defines a fat point on a line. The algebra of regul...
Elimination of unknowns in a system of differential equations is often
r...
Parameter identifiability describes whether, for a given differential mo...
Quadratization problem is, given a system of ODEs with polynomial right-...
Structural identifiability is a property of an ODE model with parameters...
Structural parameter identifiability is a property of a differential mod...
Motivation: Detailed mechanistic models of biological processes can pose...
Consider an algorithm computing in a differential field with several
com...
Parameter identifiability is a structural property of an ODE model for
r...
We present an algorithm which for any given ideal I⊆𝕂
[x,y] finds all el...
Structural identifiability is a property of a differential model with
pa...
Boolean networks are a popular modeling framework in computational biolo...
Biological processes are often modeled by ordinary differential equation...
Algorithms working with linear algebraic groups often represent them via...
We compute the free energy of the planar monomer-dimer model. Unlike the...
It is well known that the composition of a D-finite function with an
alg...
Elimination of unknowns in systems of equations, starting with Gaussian
...
We present an upper bound for the number of differentiations in differen...