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

Publisher： Cambridge University Press

E-ISSN： 1755-1633|90|2|177-185

ISSN： 0004-9727

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

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Abstract

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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

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

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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

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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

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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

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

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

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

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