Equivariant, almost-arborescent representations of open simply-connected 3-manifolds: a finiteness result by Poénaru, Valentin, Tanasi, C. fromMemoirs of the American Mathematical Society 0 Type: Book
Equivariant, almost-arborescent representations of open simply-connected 3-manifolds: a finiteness result by Tanasi, C., Poénaru, V. fromMemoirs of the American Mathematical Society 0 Type: Book
Equivariant, almost-arborescent representations of open simply-connected 3-manifolds: a finiteness result by Tanasi, C., Poénaru, V., (Poénaru, Valentin) fromMemoirs of the American Mathematical Society 0 Type: Book
Equivariant, almost-arborescent representations of open simply-connected 3-manifolds: a finiteness result by Poénaru, Valentin, Tanasi, C. fromMemoirs of the American Mathematical Society 0 Type: Book
Equivariant, almost-arborescent representations of open simply-connected 3-manifolds: a finiteness result by Poénaru, Valentin, Tanasi, C. 0 Type: Book
Equivariant, almost-arborescent representations of open simply-connected 3-manifolds: a finiteness result by Tanasi, C., Poénaru, V. fromMemoirs of the American Mathematical Society 0 Type: Book
Equivariant, almost-arborescent representations of open simply-connected 3-manifolds ; a finiteness result by Poénaru, Valentin, Tanasi, C. fromMemoirs of the American Mathematical Society 0 Type: Book
Equivariant, almost-arborescent representations of open simply-connected 3-manifolds: a finiteness result by Poénaru, Valentin, Tanasi, C. fromMemoirs of the American Mathematical Society 0 Type: Book
Equivariant, almost-arborescent representations of open simply-connected 3-manifolds: a finiteness result by Poénaru, Valentin, Tanasi, C. fromMemoirs of the American Mathematical Society 0 Type: Book
Equivariant, almost-arborescent representations of open simply-connected 3-manifolds: a finiteness result by Poénaru, Valentin, Tanasi, C. fromMemoirs of the American Mathematical Society 0 Type: Book Introduction The case $V^3=\widetilde M^3$ of Theorem I and Theorem II The accumulation pattern of the double point $M_2(f)\subset X^2$ Arbitrary open simply-connected 3-manifold Bibliography.