S. Nistor

activity

20152026

most citedComplete biconservative surfaces in the hyperbolic space

H^{3}

1 citations · 1 across the 5 of their papers we have counts for

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Showing 2019Show all

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math.DG2019

On the uniqueness of complete biconservative surfaces in $3$ -dimensional space forms

Simona Nistor, Cezar Oniciuc

Biconservative surfaces are surfaces with divergence-free stress-bienergy tensor. Simply connected, complete, non- $C M C$ biconservative surfaces in $3$ -dimensional space forms were…

math.DG2019★ 1 cited

Complete biconservative surfaces in the hyperbolic space $H^{3}$

Simona Nistor, Cezar Oniciuc

We construct simply connected, complete, non- $C M C$ biconservative surfaces in the $3$ -dimensional hyperbolic space $H^{3}$ in an intrinsic and extrinsic way. We obtain three…

On the uniqueness of complete biconservative surfaces in 3-dimensional space forms

Complete biconservative surfaces in the hyperbolic space H3

On the uniqueness of complete biconservative surfaces in $3$ -dimensional space forms

Complete biconservative surfaces in the hyperbolic space $H^{3}$