首页 | 本学科首页   官方微博 | 高级检索  
文章检索
  按 检索   检索词:      
出版年份:   被引次数:   他引次数: 提示:输入*表示无穷大
  收费全文   29391篇
  免费   925篇
  国内免费   171篇
化学   19421篇
晶体学   274篇
力学   1073篇
综合类   1篇
数学   2643篇
物理学   7075篇
  2023年   163篇
  2022年   429篇
  2021年   529篇
  2020年   459篇
  2019年   476篇
  2018年   345篇
  2017年   337篇
  2016年   768篇
  2015年   687篇
  2014年   858篇
  2013年   1604篇
  2012年   2071篇
  2011年   2297篇
  2010年   1398篇
  2009年   1234篇
  2008年   1903篇
  2007年   1752篇
  2006年   1653篇
  2005年   1531篇
  2004年   1358篇
  2003年   1049篇
  2002年   1034篇
  2001年   729篇
  2000年   630篇
  1999年   374篇
  1998年   283篇
  1997年   315篇
  1996年   374篇
  1995年   291篇
  1994年   306篇
  1993年   313篇
  1992年   292篇
  1991年   239篇
  1990年   175篇
  1989年   160篇
  1988年   163篇
  1987年   132篇
  1986年   107篇
  1985年   187篇
  1984年   131篇
  1983年   118篇
  1982年   138篇
  1981年   98篇
  1980年   84篇
  1978年   91篇
  1977年   97篇
  1976年   101篇
  1975年   104篇
  1974年   83篇
  1973年   105篇
排序方式: 共有10000条查询结果,搜索用时 15 毫秒
991.
992.
993.
994.
We consider the orthogonal polynomials with respect to the measure over the whole complex plane. We obtain the strong asymptotic of the orthogonal polynomials in the complex plane and the location of their zeros in a scaling limit where n grows to infinity with N . The asymptotics are described in terms of three (probability) measures associated with the problem. The first measure is the limit of the counting measure of zeros of the polynomials, which is captured by the g‐function much in the spirit of ordinary orthogonal polynomials on the real line. The second measure is the equilibrium measure that minimizes a certain logarithmic potential energy, supported on a region K of the complex plane. The third measure is the harmonic measure of K c with a pole at ∞ . This appears as the limit of the probability measure given (up to the normalization constant) by the squared modulus of the nth orthogonal polynomial times the orthogonality measure, i.e., The compact region K that is the support of the second measure undergoes a topological transition under the variation of the parameter in a double scaling limit near the critical point given by we observe the Hastings‐McLeod solution to Painlevé II in the asymptotics of the orthogonal polynomials. © 2014 Wiley Periodicals, Inc.  相似文献   
995.
To assess a product's reliability for subsequent managerial decisions such as designing an extended warranty policy and developing a maintenance schedule, Accelerated Degradation Test (ADT) has been used to obtain reliability information in a timely manner. In particular, Step-Stress ADT (SSADT) is one of the most commonly used stress loadings for shortening test duration and reducing the required sample size. Although it was demonstrated in many previous studies that the optimum SSADT plan is actually a simple SSADT plan using only two stress levels, most of these results were obtained numerically on a case-by-case basis. In this paper, we formally prove that, under the Wiener degradation model with a drift parameter being a linear function of the (transformed) stress level, a multi-level SSADT plan will degenerate to a simple SSADT plan under many commonly used optimization criteria and some practical constraints. We also show that, under our model assumptions, any SSADT plan with more than two distinct stress levels cannot be optimal. These results are useful for searching for an optimum SSADT plan, since one needs to focus only on simple SSADTs. A numerical example is presented to compare the efficiency of the proposed optimum simple SSADT plans and a SSADT plan proposed by a previous study. In addition, a simulation study is conducted for investigating the efficiency of the proposed SSADT plans when the sample size is small.  相似文献   
996.
997.
998.
999.
Abstract

Reports on the anticancer activity of representative α-aminophosphonic acid derivatives are briefly reviewed, with comments where possible on modes of action. Preliminary in vitro screening results are also presented for selected dialkyl α-aryl (or heteroaryl)-α-(diphenylmethylamino)methanephosphonates against the National Cancer Institute (NCI) 60-cell line panel of human tumor cells, which showed average response parameters for active compounds of GI50 between 4.81 × 10?6 and 2.40 × 10?5 M, TGI between 1.88 and 6.28 × 10?5 M, and LC50 between 5.71 and 9.37 × 10?5 M. The highest activity was shown by the α-phenyl compound for which GI50 10?7 M was recorded against leukemia cell line MOLT-4.  相似文献   
1000.
Stromal cell-derived factor 1α (SDF-1α) or CXCL12 is a small pro-inflammatory chemoattractant cytokine and a substrate of dipeptidyl peptidase IV (DPP-IV). Proteolytic cleavage by DPP-IV inactivates SDF-1α and attenuates its interaction with CXCR4, its cell surface receptor. To enable investigation of suppression of such inactivation with pharmacologic inhibition of DPP-IV, we developed quantitative mass spectrometric methods that differentiate intact SDF-1α from its inactive form. Using top-down strategy in quantification, we demonstrated the unique advantage of keeping SDF-1α’s two disulfide bridges intact in the analysis. To achieve the optimal sensitivity required for quantification of intact and truncated SDF-1α at endogenous levels in blood, we coupled nano-flow tandem mass spectrometry with antibody-based affinity enrichment. The assay has a quantitative range of 20 pmol/L to 20 nmol/L in human plasma as well as in rhesus monkey plasma. With only slight modification, the same assay can be used to quantify SDF-1α in mice. Using two in vivo animal studies as examples, we demonstrated that it was critical to differentiate intact SDF-1α from its truncated form in the analysis of biomarkers for pharmacologic inhibition of DPP-IV activity. These novel methods enable translational research on suppression of SDF-1 inactivation with DPP-IV inhibition and can be applied to relevant clinical samples in the future to yield new insights on change of SDF-1α levels in disease settings and in response to therapeutic interventions.
Figure
?  相似文献   
[首页] « 上一页 [95] [96] [97] [98] [99] 100 下一页 » 末  页»
设为首页 | 免责声明 | 关于勤云 | 加入收藏

Copyright©北京勤云科技发展有限公司  京ICP备09084417号