MIA-01-10 |
» Operator functions implying generalized Furuta inequality
(01/1998) |

MIA-02-26 |
» Generalized Furuta inequality in Banach *✻*-algebras and its applications
(04/1999) |

MIA-03-31 |
» Simple proof of the concavity of operator entropy *f*(*A*)= -*A* log *A*
(04/2000) |

MIA-03-42 |
» Results under log *A* ≥ log *B* can be derived from ones under *A* ≥ *B* ≥ 0 by Uchiyama's method - associated with Furuta and Kantorovich type operator inequalities
(07/2000) |

MIA-04-54 |
» Spectral order *A* ≻ *B* if and only if *A*^{(2p-r)} ≥ (*A*^{(-r/2)} *B*^{p} *A*^{(-r/2)})^{(2p-r)/(p-r)} for all *p* > *r* ≥ 0 and its application
(10/2001) |

MIA-05-14 |
» An extension of Uchiyama's result associated with an order preserving operator inequality
(01/2002) |

MIA-06-48 |
» Specht ratio *S*(1) can be expressed by Kantorovich constant *K*(*p*) : *S*(1)= exp[*K'*(1)] and its application
(07/2003) |

MIA-06-49 |
» An operator inequality associated with the operator concavity of operator entropy *A* log *A*^{-1}
(07/2003) |

MIA-06-64 |
» Simple proof of jointly concavity of the relative operator entropy *S*(*A*|*B*) = *A*^{1/2} log ( *A*^{-1/2} *BA*^{-1/2}) *A*^{1/2}
(10/2003) |

MIA-08-71 |
» Short proof that the arithmetic mean is greater than the harmonic mean and its reverse inequality
(10/2005) |

JMI-02-41 |
» Further extension of an order preserving operator inequality
(12/2008) |

JMI-03-03 |
» Operator function associated with an order preserving operator inequality
(03/2009) |

MIA-13-04 |
» An extension of order preserving operator inequality
(01/2010) |

JMI-06-02 |
» Operator functions on chaotic order involving order preserving operator inequalities
(03/2012) |

JMI-07-08 |
» Operator monotone functions, *A >B > 0 * and *logA > logB*
(03/2013) |

JMI-09-04 |
» Precise lower bound of *f(A)-f(B)* for *A>B>0* and non-constant operator monotone function *f* on *[0,∞)*
(03/2015) |