نتایج جستجو برای: s y directions in depth z

تعداد نتایج: 17476637  

2017
Jisang Yoo

Bowen and Sinai introduced many tools which enabled them to investigate properties of equilibrium states on systems beyond full shifts: Anosov systems and Axiom A systems. Since then people have been trying to generalize the theory in many directions such as certain classes of Z-actions or a relative setting. In a relative setting, we are concerned with a dynamical system (X,T ) equipped with a...

Journal: :iranian journal of radiation research 0
s. r. mahdavi medical physics department of iran university of medical sciences, tehran, iran e. jazayeri gharehbagh department of radiology and radiotherapy technology, school of allied health sciences, tehran university of medical sciences, tehran, iran b. mofid 3radiotherapy department of shahid beheshti university of medical sciences, tehran, iran a. h. jafari research center of biomedical technology and robotics, tehran university of medial sciences, tehran, iran a. r. nikoofar radiotherapy department of iran university of medical sciences, tehran, iran

background: to correct patient positioning errors (setup errors) during prostate cancer treatment using epid and fiducial gold markers, to improve the accuracy of the dose delivery in these patients. materials and methods: fifteen patients with localized prostate carcinoma after implantation of fiducial gold markers in their prostate gland underwent the five-field imrt planning technique. the p...

2015
F. P. An A. B. Balantekin H. R. Band M. Bishai S. Blyth I. Butorov G. F. Cao J. Cao W. R. Cen Y. L. Chan J. F. Chang L. C. Chang Y. Chang H. S. Chen Q. Y. Chen S. M. Chen Y. X. Chen Y. Chen J. H. Cheng J. Cheng Y. P. Cheng J. J. Cherwinka M. C. Chu J. P. Cummings J. de Arcos Z. Y. Deng X. F. Ding Y. Y. Ding M. V. Diwan E. Draeger D. A. Dwyer W. R. Edwards S. R. Ely R. Gill M. Gonchar G. H. Gong H. Gong M. Grassi W. Q. Gu M. Y. Guan L. Guo X. H. Guo R. W. Hackenburg R. Han S. Hans M. He K. M. Heeger Y. K. Heng A. Higuera Y. K. Hor Y. B. Hsiung B. Z. Hu L. M. Hu L. J. Hu T. Hu W. Hu E. C. Huang H. X. Huang X. T. Huang P. Huber G. Hussain D. E. Jaffe P. Jaffke K. L. Jen S. Jetter X. P. Ji X. L. Ji J. B. Jiao R. A. Johnson L. Kang S. H. Kettell M. Kramer K. K. Kwan M. W. Kwok T. Kwok T. J. Langford K. Lau L. Lebanowski J. Lee R. T. Lei R. Leitner A. Leung J. K. C. Leung C. A. Lewis D. J. Li F. Li G. S. Li Q. J. Li S. C. Li W. D. Li X. N. Li X. Q. Li Y. F. Li Z. B. Li H. Liang C. J. Lin G. L. Lin P. Y. Lin S. K. Lin J. J. Ling J. M. Link L. Littenberg B. R. Littlejohn D. W. Liu H. Liu J. L. Liu J. C. Liu S. S. Liu C. Lu H. Q. Lu J. S. Lu K. B. Luk Q. M. Ma X. Y. Ma X. B. Ma Y. Q. Ma D. A. Martinez Caicedo K. T. McDonald R. D. McKeown Y. Meng I. Mitchell J. Monari Kebwaro Y. Nakajima J. Napolitano D. Naumov E. Naumova H. Y. Ngai Z. Ning J. P. Ochoa-Ricoux A. Olshevski J. Park S. Patton V. Pec J. C. Peng L. E. Piilonen L. Pinsky C. S. J. Pun F. Z. Qi M. Qi X. Qian N. Raper B. Ren J. Ren R. Rosero B. Roskovec X. C. Ruan B. B. Shao H. Steiner G. X. Sun J. L. Sun W. Tang D. Taychenachev H. Themann K. V. Tsang C. E. Tull Y. C. Tung N. Viaux B. Viren V. Vorobel C. H. Wang M. Wang N. Y. Wang R. G. Wang W. Wang W. W. Wang X. Wang Y. F. Wang Z. Wang Z. M. Wang H. Y. Wei L. J. Wen K. Whisnant C. G. White L. Whitehead T. Wise H. L. H. Wong S. C. F. Wong Q. Wu D. M. Xia

F. P. An,1 A. B. Balantekin,2 H. R. Band,3 M. Bishai,4 S. Blyth,5, 6 I. Butorov,7 G. F. Cao,8 J. Cao,8 W. R. Cen,8 Y. L. Chan,9 J. F. Chang,8 L. C. Chang,10 Y. Chang,6 H. S. Chen,8 Q. Y. Chen,11 S. M. Chen,12 Y. X. Chen,13 Y. Chen,14 J. H. Cheng,10 J. Cheng,11 Y. P. Cheng,8 J. J. Cherwinka,2 M. C. Chu,9 J. P. Cummings,15 J. de Arcos,16 Z. Y. Deng,8 X. F. Ding,8 Y. Y. Ding,8 M. V. Diwan,4 E. Dra...

2009
MICHEL LAVRAUW

In [2] a geometric construction was given of a finite semifield from a certain configuration of two subspaces with respect to a Desarguesian spread in a finite-dimensional vector space over a finite field. Moreover, it was proved that any finite semifield can be obtained in this way. In [7] we proved that the configuration needed for the geometric construction given in [2] for finite semifields...

2001
Atul Maheshwari Wayne Burleson Russell Tessier

&O / ! # O3 4X3 ; 3Y Z [< \ I ] ^[ 3 @ $ _`P / / # # 3 @UNa # I P ] # ) +*, ; 3 +$6 /= ; b ; > # ! c-. $L-< !3\= #2# b d DP $ ;3 e% >$f % # Y Z4] ; # g M Z ! P / Z / 54hP *, B # i3 ] ; D*, Z 5 M I #N Na ; h # 3 *, ) + 5 ! # j$ * k d l Z / b / >$mP ; 4l Z ; ^Von%=? p3 g >q; + M ;3g # M =? / ; 5*, M ;@\ W M! : # %$r / M *, / 9 2X s +I + M ^ = ;3h d t Q=? p3k 5 M $< > u)Vwv1 #*, Z x # W ; M + h >=...

2009

p " q $ r q s t $ t u v w x # w " y % t q (s " $ z # s # s $ r % x $ { t % x t " w $ w " y % t q s w { t " t v | 1 Ÿ " t w t ' ' t €  " q $ r q s … $ t u v w x # w " y % t q (s " $ z r w ' t „ " " t s ' w € £  t q  $ z t # % t £ " t x " t v $ ¤ ¥ y % t z $ " (x t { w $ % t s € q $ r w ' ({ $ % w " t q  t { w t "  " q $ r q s t $ t u v w x # w " y % t q (s " $ z ' t „ t ' w … r % x $ } w $ ...

2012
Maximilian Fillinger

Vectors and matrices are denoted by bold lowercase and uppercase letters. For purposes of matrix multiplication, all vectors are considered as column vectors. We denote the floor and ceiling functions by b·c and d·e respectively. Rounding to the closest integer (to the smaller one if there are two) is denoted by b·e. For q ∈ Z, let Zq = (bq/2c, bq/2c] ∩ Z and for x ∈ Z, let [x]q be the unique y...

Journal: :J. Symb. Comput. 2003
Falai Chen Wenping Wang

The μ-basis of a rational ruled surface P(s, t) = P0(s)+tP1(s) is defined in Chen et al. (Comput. Aided Geom. Design 18 (2001) 61) to consist of two polynomials p(x, y, z, s) and q(x, y, z, s) that are linear in x, y, z. It is shown there that the resultant of p and q with respect to s gives the implicit equation of the rational ruled surface; however, the parametric equation P(s, t) of the rat...

پایان نامه :دانشگاه بین المللی امام خمینی (ره) - قزوین - دانشکده علوم پایه 1388

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Journal: :Electr. J. Comb. 2002
Edward E. Allen

For certain subsets S and T of A = { · · · , (0, 2), (0, 1), (0, 0), (1, 0), (2, 0), · · · } and factor spaces C S [X, Y ], C +S,T [X, Y, Z,W ] and C − S,T [X, Y, Z,W ], bitableaux bases are constructed that are indexed by pairs of standard tableaux and sequences in the collections ΥψS and ΥψT . These bases give combinatorial interpretations to the appropriate Hilbert series of these spaces as ...

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