PENTAVALENT SYMMETRIC GRAPHS OF ORDER $\def \xmlpi #1{}\def \mathsfbi #1{\boldsymbol {\mathsf {#1}}}\let \le =\leqslant \let \leq =\leqslant \let \ge =\geqslant \let \geq =\geqslant \def \Pr {\mathit {Pr}}\def \Fr {\mathit {Fr}}\def \Rey {\mathit {Re}}30p$

Publisher： Cambridge University Press

E-ISSN： 1755-1633|90|3|353-362

ISSN： 0004-9727

Source： Bulletin of the Australian Mathematical Society, Vol.90, Iss.3, 2014-12, pp. : 353-362

Disclaimer: Any content in publications that violate the sovereignty, the constitution or regulations of the PRC is not accepted or approved by CNPIEC.

Previous Menu Next

Abstract

Related content

THE MINIMAL GROWTH OF A $\def \xmlpi #1{}\def \mathsfbi #1{\boldsymbol {\mathsf {#1}}}\let \le =\leqslant \let \leq =\leqslant \let \ge =\geqslant \let \geq =\geqslant \def \Pr {\mathit {Pr}}\def \Fr {\mathit {Fr}}\def \Rey {\mathit {Re}}k$ -REGULAR SEQUENCE

By  

Bulletin of the Australian Mathematical Society, Vol. 90, Iss. 2, 2014-10 ,pp. : 195-203

Cambridge University Press

Access to resources Recommend Favorite

ON $\def \xmlpi #1{}\def \mathsfbi #1{\boldsymbol {\mathsf {#1}}}\let \le =\leqslant \let \leq =\leqslant \let \ge =\geqslant \let \geq =\geqslant \def \Pr {\mathit {Pr}}\def \Fr {\mathit {Fr}}\def \Rey {\mathit {Re}}\gamma $ -VECTORS AND THE DERIVATIVES OF THE TANGENT AND SECANT FUNCTIONS

By  

Bulletin of the Australian Mathematical Society, Vol. 90, Iss. 2, 2014-10 ,pp. : 177-185

Cambridge University Press

Access to resources Recommend Favorite

Derived subalgebras of centralisers and finite $\def \xmlpi #1{}\def \mathsfbi #1{\boldsymbol {\mathsf {#1}}}\let \le =\leqslant \let \leq =\leqslant \let \ge =\geqslant \let \geq =\geqslant \def \Pr {\mathit {Pr}}\def \Fr {\mathit {Fr}}\def \Rey {\mathit {Re}}W$ -algebras

By  

Compositio Mathematica, Vol. 150, Iss. 9, 2014-09 ,pp. : 1485-1548

Cambridge University Press

Access to resources Recommend Favorite

Vanishing of negative $\def \xmlpi #1{}\def \mathsfbi #1{\boldsymbol {\mathsf {#1}}}\let \le =\leqslant \let \leq =\leqslant \let \ge =\geqslant \let \geq =\geqslant \def \Pr {\mathit {Pr}}\def \Fr {\mathit {Fr}}\def \Rey {\mathit {Re}}K$ -theory in positive characteristic

By  

Compositio Mathematica, Vol. 150, Iss. 8, 2014-08 ,pp. : 1425-1434

Cambridge University Press

Access to resources Recommend Favorite

A NOTE ON $\def \xmlpi #1{}\def \mathsfbi #1{\boldsymbol {\mathsf {#1}}}\let \le =\leqslant \let \leq =\leqslant \let \ge =\geqslant \let \geq =\geqslant \def \Pr {\mathit {Pr}}\def \Fr {\mathit {Fr}}\def \Rey {\mathit {Re}}K$ -SPACES

By  

Bulletin of the Australian Mathematical Society, Vol. 90, Iss. 1, 2014-08 ,pp. : 144-148

Cambridge University Press

Access to resources Recommend Favorite