Pages that link to "Item:Q3784239"
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The following pages link to On the jacobian equation <i>J</i>(<i>f, g</i>) = 0 for Polynomials in <i>k</i>[<i>x, y</i>] (Q3784239):
Displaying 14 items.
- Closed polynomials in polynomial rings over integral domains (Q494105) (← links)
- Positive characteristic analogs of closed polynomials (Q632291) (← links)
- Locally finite polynomial endomorphisms (Q995606) (← links)
- One-element \(p\)-bases of rings of constants of derivations (Q1012053) (← links)
- On the Jacobian conjecture in two variables (Q1101519) (← links)
- A remark on the two-dimensional Jacobian conjecture (Q1336816) (← links)
- On the variety of automorphisms of the affine plane (Q1372668) (← links)
- Analogs of Jacobian conditions for subrings (Q1684756) (← links)
- Derivations having divergence zero and closed polynomials over domains (Q2629886) (← links)
- Jacobian Conditions For<i>p</i>-Bases (Q3164944) (← links)
- On Some Sufficient Conditions for Polynomials to Be Closed Polynomials over Domains (Q4964383) (← links)
- A note on the solution set of the equation $[L_1^r,P_1]=[P_2,L_2^s]$ for given linear forms $L_1,L_2$ (Q5035318) (← links)
- On some properties of coordinates in polynomial rings (Q5375996) (← links)
- Images of locally finite \(\mathcal{E} \)-derivations of bivariate polynomial algebras (Q6105009) (← links)
