Pages that link to "Item:Q1295779"
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The following pages link to Calculating the Galois group of \(L_1(L_2(y))=0,\) \(L_1, L_2\) completely reducible operators (Q1295779):
Displaying 14 items.
- A reduced form for linear differential systems and its application to integrability of Hamiltonian systems (Q655570) (← links)
- On the calculation of some differential Galois groups (Q1086625) (← links)
- Dense resultant of composed polynomials: mixed-mixed case (Q1432880) (← links)
- Sparse resultant of composed polynomials. I: Mixed-unmixed case. (Q1600042) (← links)
- Sparse resultant of composed polynomials. II: Unmixed-mixed case. (Q1600043) (← links)
- Galoisian methods for testing irreducibility of order two nonlinear differential equations (Q1755275) (← links)
- Calculating the Galois group of \(Y'=AY+B\), \(Y'=AY\) completely reducible (Q1864902) (← links)
- Testing reducibility of linear differential operators: A group theoretic perspective (Q1912702) (← links)
- Computing the Lie algebra of the differential Galois group: the reducible case (Q2117432) (← links)
- Calculating differential Galois groups of parametrized differential equations, with applications to hypertranscendence (Q2396234) (← links)
- Resultants of partially composed polynomials (Q2457350) (← links)
- Computing the Galois group of a product of three completely reducible operators. (Q2568345) (← links)
- Differential Galois Theory and Integration (Q5022175) (← links)
- Internality of logarithmic-differential pullbacks (Q5114750) (← links)
