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 复杂性 在 泌尿科学 分类中 的翻译结果: 查询用时：0.143秒
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 复杂性
 complexity
 Incision of Intrarenal Sinus Combined with Postrenal Low Pole Segment for Treating Complexity Nephrolithiasis 肾窦内肾盂加肾后下段联合切开取石术治疗复杂性肾结石 短句来源 1365 patients with pure kidney calculi; 651 patients with complexity kidney calculi,558 patients with I class ureteral calculi; 452 patients with II class ureteral calculi; 本组单纯性肾结石1365例,复杂性肾结石651例,输尿管结石Ⅰ类558例,Ⅱ类452例,Ⅲ类192例。 短句来源 Methods:30 cases with complexity renal lithiasis were treated with an incision of the intrarenal sinus and postrenal low segment. 方法:采用肾窦内肾盂加肾后下段肾实质联合切开取石术治疗复杂性肾结石30例。 短句来源
 complex
 [Methods] 38 patients of complex renal calculi were treated by the watchful therapy, extracorporeal shock wave lithoripsy (ESWL), percutancous nephrolithotomy (PCNL), the combination of ESWL and PCNL, and open surgery. 方法对38例复杂性肾结石分别采用观察治疗、ESWL、PCNL、ESWL+PCNL、开放手术取石等方法。 短句来源 ESWL for Complex Renal Calculi 复杂性肾结石的ESWL治疗 短句来源 Lithiasisolysis and ESWL in the treatment of complex upper urinary lithiasis ESWL经导管溶石治疗复杂性上尿路结石 短句来源 Treatment of 47 patients with complex renal calculus with chronic renal insufficiency 复杂性肾结石并慢性肾功能不全47例的治疗 短句来源 Application of multihole U-shaped drainage stent in complex posterior urethra surgery U形多孔引流支架管在复杂性后尿道手术中的应用 短句来源 更多
 complexity
 Incision of Intrarenal Sinus Combined with Postrenal Low Pole Segment for Treating Complexity Nephrolithiasis 肾窦内肾盂加肾后下段联合切开取石术治疗复杂性肾结石 短句来源 1365 patients with pure kidney calculi; 651 patients with complexity kidney calculi,558 patients with I class ureteral calculi; 452 patients with II class ureteral calculi; 本组单纯性肾结石1365例,复杂性肾结石651例,输尿管结石Ⅰ类558例,Ⅱ类452例,Ⅲ类192例。 短句来源 Methods:30 cases with complexity renal lithiasis were treated with an incision of the intrarenal sinus and postrenal low segment. 方法:采用肾窦内肾盂加肾后下段肾实质联合切开取石术治疗复杂性肾结石30例。 短句来源

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 complexity
 An infinitesimal characterization of the complexity of homogeneous spaces A characterization of the complexity of a homogeneous space of a reductive groupG is given in terms of the mutual position of the tangent Lie algebra of the stabilizer of a generic point of and the (-1)-eigenspace of a Weyl involution of. In particular, we prove an integral formula for the degree of an ample divisor on a variety of complexity 1, and apply this formula to computing the degree of a closed 3-dimensional orbit in any SL2-module. Complexity of Homogeneous Spaces and Growth of Multiplicities The complexity of a homogeneous space G/H under a reductive group G is by definition the codimension of general orbits in G/H of a Borel subgroup B\subseteq G. 更多
 the complexity
 An infinitesimal characterization of the complexity of homogeneous spaces A characterization of the complexity of a homogeneous space of a reductive groupG is given in terms of the mutual position of the tangent Lie algebra of the stabilizer of a generic point of and the (-1)-eigenspace of a Weyl involution of. The complexity of a homogeneous space G/H under a reductive group G is by definition the codimension of general orbits in G/H of a Borel subgroup B\subseteq G. The backstepping procedure is employed to overcome the complexity in the design. The complexity of document layouts greatly hinders layout analysis-based approaches. 更多
 complex
 We study reductive group actions on complex affine quadrics. Presentations for crystallographic complex reflection groups We find presentations for the irreducible crystallographic complex reflection groupsW whose linear part is not the complexification of a real reflection group. The presentations are given in the form of graphs resembling Dynkin diagrams and very similar to the presentations for finite complex reflection groups given in [2]. Invariant analytic domains in complex semisimple groups 更多
 complexity
 An infinitesimal characterization of the complexity of homogeneous spaces A characterization of the complexity of a homogeneous space of a reductive groupG is given in terms of the mutual position of the tangent Lie algebra of the stabilizer of a generic point of and the (-1)-eigenspace of a Weyl involution of. In particular, we prove an integral formula for the degree of an ample divisor on a variety of complexity 1, and apply this formula to computing the degree of a closed 3-dimensional orbit in any SL2-module. Complexity of Homogeneous Spaces and Growth of Multiplicities The complexity of a homogeneous space G/H under a reductive group G is by definition the codimension of general orbits in G/H of a Borel subgroup B\subseteq G. 更多
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