つくばリポジトリ TEPES 16 27

As with subword order, the M¨obius function for compositions is given by a signed sum over normal embeddings, although here the sign of a normal embedding depends on the

• We constructed the representaion of M 1,1 on the space of the Jacobi diagrams on , and we gave a formula for the calculation of the Casson-Walker invariant of g = 1 open books.

– proper & smooth base change ← not the “point” of the proof – each commutative diagram → Ð ÐÐÐ... In some sense, the “point” of the proof was to establish the

Answering a question of de la Harpe and Bridson in the Kourovka Notebook, we build the explicit embeddings of the additive group of rational numbers Q in a finitely generated group

Guo, “A class of logarithmically completely monotonic functions and the best bounds in the second Kershaw’s double inequality,” Journal of Computational and Applied Mathematics,

While conducting an experiment regarding fetal move- ments as a result of Pulsed Wave Doppler (PWD) ultrasound, [8] we encountered the severe artifacts in the acquired image2.

The case when the space has atoms can easily be reduced to the nonatomic case by “putting” suitable mea- surable sets into the atoms, keeping the values of f inside the atoms

The purpose of this paper is to show that the well known Murnaghan-Nakayama formula for irreducible characters of S n can be derived from the seminormal representations by a