Iranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201Upper and lower bounds for numerical radii of block shifts1527719ENP. Y. WuDepartment of Applied Mathematics, National Chiao Tung University, Hsinchu 30010, Taiwan.H.-L. GauDepartment of Mathematics, National Central University, Chun-gli 32001, Taiwan.20140904http://bims.iranjournals.ir/article_719_7b89cecc3c9d266bd2d8a5e08a8dc1cb.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201Higher numerical ranges of matrix polynomials2945720ENGh. AghamollaeiDepartment of Pure Mathematics, Faculty of Mathematics and Computer, Shahid Bahonar University of Kerman, Kerman, Iran.M. A. NourollahiDepartment of Pure Mathematics, Faculty of Mathematics and Computer, Shahid Bahonar University of Kerman, Kerman, Iran.20141015http://bims.iranjournals.ir/article_720_27058d5330da2190ea9a4d45104b7f64.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201On nest modules of matrices over division rings4763721ENB. R. YahaghiDepartment of Mathematics, Faculty of Sciences, Golestan University, Gorgan 19395-5746, Iran.M. Rahimi-AlangiDepartment of Mathematics, Payame Noor University, P.O. Box 19395-3697 Tehran, Iran.20140915http://bims.iranjournals.ir/article_721_5f9a18056601fd0fd44a34d75a22addd.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201Self-commutators of composition operators with monomial symbols on the Bergman space6576722ENA. AbdollahiDepartment of Mathematics, Shiraz University, Shiraz, Iran.S. MehrangizDepartment of Engineering, Khonj Branch, Islamic Azad
University, Khonj, Iran.T. RoientanDepartment of Mathematics, Shiraz University, Shiraz, Iran.20140904http://bims.iranjournals.ir/article_722_d5ce5eefb15ab5a75efe1e6a099e23e5.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201Linear maps preserving or strongly preserving majorization on matrices7783723ENF. KhalooeiDepartment of Pure Mathematics, Faculty of Mathematics and Computer, Shahid Bahonar University of Kerman, Kerman, Iran.20140719http://bims.iranjournals.ir/article_723_2527aef09e5df50b63467d24125b54c8.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201Additive maps on C$^*$-algebras commuting with $|.|^k$ on normal elements8598724ENY. GuanDepartment of Mathematics, Taiyuan University of Technology, Taiyuan
030024, P.R. China.C. WangDepartment of Mathematics, Taiyuan University of Technology, Taiyuan
030024, P.R. China.J. HouDepartment of Mathematics, Taiyuan
University of Technology, Taiyuan 030024, P.R.
China.201409080$ is a real number. It is shown that if $Phi:mathcal{A} tomathcal{B}$ is an additive map preserving $|cdot|^k$ for all normal elements; that is, $Phi(|A|^k)=|Phi(A)|^k $ for all normal elements $Ainmathcal A$, $Phi(I)$ is a projection, and there exists a positive number $c$ such that $Phi(iI)Phi(iI)^{*}leq
cPhi(I)Phi(I)^{*}$, then $Phi$ is the sum of a linear Jordan *-homomorphism and a conjugate-linear Jordan *-homomorphism. If, moreover, the map $Phi$ commutes with $|.|^k$ on $mathcal{A}$, then $Phi$ is the sum of a linear *-homomorphism and a conjugate-linear *-homomorphism. In the case when $k not=1$, the assumption $Phi(I)$ being a projection can be deleted.]]>http://bims.iranjournals.ir/article_724_15cc6b48cc93f3f328eb35b3ec30359a.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201A Haar wavelets approach to Stirling's formula99106725ENM. AhmadiniaDepartment of Mathematics, University of Qom, P.O. Box 37185-3766, Qom, Iran.H. Naderi YeganehDepartment of Mathematics, University of Qom, P.O. Box 37185-3766, Qom, Iran.20141122http://bims.iranjournals.ir/article_725_4334fc7b24c523ffe166068cee677ed5.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201Additivity of maps preserving Jordan $eta_{ast}$-products on $C^{*}$-algebras107116726ENA. TaghaviDepartment of Mathematics, Faculty of Mathematical
Sciences, University of Mazandaran, P.O. Box 47416-1468,
Babolsar, Iran.H. RohiDepartment of Mathematics, Faculty of Mathematical
Sciences, University of Mazandaran, P.O. Box 47416-1468,
Babolsar, Iran.V. DarvishDepartment of Mathematics, Faculty of Mathematical
Sciences, University of Mazandaran, P.O. Box 47416-1468,
Babolsar, Iran.20141126http://bims.iranjournals.ir/article_726_99688174344f34c677f1fe618917af2c.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201A note on lifting projections117122727END. HadwinCollege of Engineering and Physical Sciences, University of New Hampshire, Durham, USA.20150411http://bims.iranjournals.ir/article_727_d877b46ffb88804bc8a9a508cad613ff.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201Toeplitz transforms of Fibonacci sequences123132728ENL. Connell111 W. Westminster, Lake Forest, IL 60045.M. LevineThe Catalyst Lofts, 141 41st Street, Pittsburgh, PA 15201.B. Mathes5839 Mayflower Hill, Colby College, Waterville, ME 04901.J. Sukiennik5839 Mayflower Hill, Colby College, Waterville, ME 04901.20150428http://bims.iranjournals.ir/article_728_fac81767727c4a836e2fc2d91f8e8fed.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201A note on approximation conditions, standard triangularizability and a power set topology133153729ENL. LivshitsDepartment of Mathematics and Statistics, Colby College, Waterville, ME 04901, USA.20150215http://bims.iranjournals.ir/article_729_43d144e4ed126793c4056a889f73dcfb.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201Addendum to: "Infinite-dimensional versions of the primary, cyclic and Jordan decompositions", by M. Radjabalipour155173730ENH. FanUniversity of New HampshireD. HadwinCollege of Engineering and Physical Sciences, University of New Hampshire, Durham, USA.20150523http://bims.iranjournals.ir/article_730_312c207f682f4959e07b53c8cfb5db04.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201Infinite-dimensional versions of the primary, cyclic and Jordan decompositions175183731ENM. RadjabalipourErfan Institute of Higher Education, Kerman, Iran.20150207http://bims.iranjournals.ir/article_731_8937987b904454c3bdd4f748e6f5d775.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201Submajorization inequalities associated with $tau$-measurable operators185194732ENJ. ZhaoCollege of Mathematics and Statistics, Chongqing University, Chongqing, 401331, P.R. China, and
College of Science, Shihezi University, Shihezi, Xinjiang, 832003, P. R. China.J. WuCollege of Mathematics and Statistics, Chongqing University, Chongqing, 401331, P.R. China.20141102http://bims.iranjournals.ir/article_732_bff972f6998e185187ad5bd0a9ee72b7.pdfIranian Mathematical Society (IMS)Bulletin of the Iranian Mathematical Society1017-060X41Issue 7 (Special Issue)20151201The witness set of coexistence of quantum effects and its preservers195204733ENK. HeCollege of Mathematics, Institute of Mathematics, Taiyuan University of Technology, Taiyuan, Shanxi,
030024, P.R. China.F. G. SunCollege of Mathematics, Institute of Mathematics, Taiyuan University of Technology, Taiyuan, Shanxi,
030024, P.R. China.J. HouCollege of Mathematics, Institute of Mathematics, Taiyuan University of Technology, Taiyuan, Shanxi,
030024, P.R. China.Q. YuanCollege of Mathematics, Institute of Mathematics, Taiyuan University of Technology, Taiyuan, Shanxi,
030024, P.R. China.20141028http://bims.iranjournals.ir/article_733_11e420ffa346edde192a2c50f80bc9b4.pdf