561
个编辑
更改
无编辑摘要
* 1904. ''Science and Hypothesis,'' The Walter Scott Publishing Co.
* 1904. ''Science and Hypothesis,'' The Walter Scott Publishing Co.
*1904年“科学与假设”，沃尔特·斯科特出版公司。
* 1913. "The New Mechanics," The Monist, Vol. XXIII.
* 1913. "The New Mechanics," The Monist, Vol. XXIII.
*1913年。”《新力学》，《一元论》，第二十三卷。
*1913年。”《新力学》，《一元论》，第二十三卷。
*1913. "The Relativity of Space," The Monist, Vol. XXIII.
*1913年。”空间的相对性，《一元论》，第二十三卷。
*1913年。”空间的相对性，《一元论》，第二十三卷。
*1913. {{Citation | title=Last Essays. |place=New York |publisher=Dover reprint, 1963 | url=https://archive.org/details/mathematicsandsc001861mbp}}
*1913年。{{引文|标题=最后一篇论文。|place=New York | publisher=Dover再版，1963 |网址=https://archive.org/details/mathematicsandsc001861mbp}}
*1913年。{{引文|标题=最后一篇论文。|place=New York | publisher=Dover再版，1963 |网址=https://archive.org/details/mathematicsandsc001861mbp}}
*1956. ''Chance.'' In James R. Newman, ed., The World of Mathematics (4 Vols).
*1956年《机会》，詹姆斯·R·纽曼主编，《数学世界》（4卷）。
*1956年《机会》，詹姆斯·R·纽曼主编，《数学世界》（4卷）。
*1958. ''The Value of Science,'' New York: Dover.
*1958年《科学的价值》，纽约：多佛。
*1958年《科学的价值》，纽约：多佛。
* 1892–99. ''New Methods of Celestial Mechanics'', 3 vols. English trans., 1967. {{isbn|1-56396-117-2}}.
* 1892–99. ''New Methods of Celestial Mechanics'', 3 vols. English trans., 1967. {{isbn|1-56396-117-2}}.
*1892-1899年。”天体力学新方法》，3卷。英语译本，1967年。{{isbn | 1-56396-117-2}}。
* 1905. "The Capture Hypothesis of J. J. See," The Monist, Vol. XV.
* 1905. "The Capture Hypothesis of J. J. See," The Monist, Vol. XV.
*1905年。”J.J.的捕获假说，见《一元论》，第十五卷。
* 1905–10. ''Lessons of Celestial Mechanics''.
* 1905–10. ''Lessons of Celestial Mechanics''.
*1905-10年。”天体力学课程”。
*1905-10年。”天体力学课程”。
On the [[philosophy of mathematics]]:
On the [[philosophy of mathematics]]:
关于[[数学哲学]]：
* Ewald, William B., ed., 1996. ''From Kant to Hilbert: A Source Book in the Foundations of Mathematics'', 2 vols. Oxford Univ. Press. Contains the following works by Poincaré:
* Ewald, William B., ed., 1996. ''From Kant to Hilbert: A Source Book in the Foundations of Mathematics'', 2 vols. Oxford Univ. Press. Contains the following works by Poincaré:
*伊瓦尔德，威廉B.，编辑，1996年从康德到希尔伯特：数学基础中的一本原著，2卷。牛津大学出版社。包含庞加莱的以下作品：
** 1894, "On the Nature of Mathematical Reasoning," 972–81.
** 1894, "On the Nature of Mathematical Reasoning," 972–81.
**1894年，“论数学推理的本质”，972-81。
** 1898, "On the Foundations of Geometry," 982–1011.
** 1898, "On the Foundations of Geometry," 982–1011.
**1898年，《几何基础》，982-1011年。
** 1900, "Intuition and Logic in Mathematics," 1012–20.
** 1900, "Intuition and Logic in Mathematics," 1012–20.
**1900年，“数学中的直觉和逻辑”，1012-20。
** 1905–06, "Mathematics and Logic, I–III," 1021–70.
** 1905–06, "Mathematics and Logic, I–III," 1021–70.
**1905年至1906年，“数学与逻辑，I–III”，1021–70。
** 1910, "On Transfinite Numbers," 1071–74.
** 1910, "On Transfinite Numbers," 1071–74.
**1910年，“关于超限数”，1071-74。
**1910年，“关于超限数”，1071-74。
*1905. "The Principles of Mathematical Physics," The Monist, Vol. XV.
*1905年。”《数学物理原理》，《一元论》，第十五卷。
*1905年。”《数学物理原理》，《一元论》，第十五卷。
* 1910. "The Future of Mathematics," The Monist, Vol. XX.
*1910年。”《数学的未来》，《一元论》，第二十卷。
*1910年。”《数学的未来》，《一元论》，第二十卷。
*1910. "Mathematical Creation," The Monist, Vol. XX.
*1910年。”《数学创造》，《一元论》，第二十卷。
*1910年。”《数学创造》，《一元论》，第二十卷。
Other:
Other:
其他：
* 1904. ''Maxwell's Theory and Wireless Telegraphy,'' New York, McGraw Publishing Company.
* 1904. ''Maxwell's Theory and Wireless Telegraphy,'' New York, McGraw Publishing Company.
*1904年《麦克斯韦理论与无线电报》，纽约，麦格劳出版公司。
* 1905. "The New Logics," The Monist, Vol. XV.
* 1905. "The New Logics," The Monist, Vol. XV.
*1905年。”《新逻辑学》，《一元论》，第十五卷。
* 1905. "The Latest Efforts of the Logisticians," The Monist, Vol. XV.
* 1905. "The Latest Efforts of the Logisticians," The Monist, Vol. XV.
*1905年。”《后勤人员的最新努力》，《一元论》，第十五卷。
*1905年。”《后勤人员的最新努力》，《一元论》，第十五卷。
* [[Poincaré complex]] – an abstraction of the singular chain complex of a closed, orientable manifold
* [[Poincaré complex]] – an abstraction of the singular chain complex of a closed, orientable manifold
*[[Poincarécomplex]]——封闭可定向流形的奇异链复形的抽象
* [[Poincaré duality]]
* [[Poincaré duality]]
*[[庞加莱双重性]]
* [[Poincaré disk model]]
* [[Poincaré disk model]]
*[[庞加莱磁盘模型]]
* [[Poincaré group]]
* [[Poincaré group]]
*[[庞加莱集团]]
*[[庞加莱集团]]
* [[Poincaré half-plane model]]
* [[Poincaré half-plane model]]
*[[庞加莱半平面模型]]
* [[Homology sphere#Poincaré homology sphere|Poincaré homology sphere]]
* [[Homology sphere#Poincaré homology sphere|Poincaré homology sphere]]
*[[同调球#庞加莱同调球|庞加莱同调球]]
* [[Poincaré inequality]]
*[[Poincaré inequality]]
*[[庞加莱不等式]]
* [[Poincaré map]]
*[[Poincaré map]]
*[[Poincarémap]]
* [[Poincaré residue]]
* [[Poincaré residue]]
*[[庞加莱残留物]]
* [[Poincaré series (modular form)]]
* [[Poincaré series (modular form)]]
*[[庞加莱系列（模块形式）]]
* [[Poincaré space]]
* [[Poincaré space]]
*[[庞加莱空间]]
* [[Poincaré metric]]
* [[Poincaré metric]]
* [[Poincaré plot]]
* [[Poincaré plot]]
* [[Hilbert–Poincaré series|Poincaré series]]
* [[Hilbert–Poincaré series|Poincaré series]]
*[[希尔伯特-庞加莱系列|庞加莱系列]]
* [[Poincaré sphere (optics)|Poincaré sphere]]
* [[Poincaré sphere (optics)|Poincaré sphere]]
*[Poincarésphere（光学）| Poincarésphere]]
* [[Poincaré–Lelong equation]]
* [[Poincaré–Lelong equation]]
*[Poincaré–Lelong方程]]
* [[Poincaré–Lindstedt method]]
* [[Poincaré–Lindstedt method]]
*[Poincaré–Lindstedt方法]]
* [[Poincaré–Lindstedt perturbation theory]]
* [[Poincaré–Lindstedt perturbation theory]]
*庞加莱-林德斯特摄动理论
*庞加莱-林德斯特摄动理论
*[[Poincaré–Steklov operator]]
*[[Poincaré–Steklov运算符]]
*[[Poincaré–Steklov运算符]]
* [[Reflecting Function]]
*[[反射函数]]
*[[反射函数]]
* [[Poincaré–Hopf theorem]]: a generalization of the hairy-ball theorem, which states that there is no smooth vector field on a sphere having no sources or sinks.
* [[Poincaré–Hopf theorem]]: a generalization of the hairy-ball theorem, which states that there is no smooth vector field on a sphere having no sources or sinks.
*[[Poincaré–Hopf定理]]：毛球定理的一个推广，它指出在没有源或汇的球体上没有光滑的向量场。
* [[Poincaré–Lefschetz duality theorem]]: a version of Poincaré duality in geometric topology, applying to a manifold with boundary
* [[Poincaré–Lefschetz duality theorem]]: a version of Poincaré duality in geometric topology, applying to a manifold with boundary
*[[Poincaré–Lefschetz对偶定理]]：几何拓扑中Poincaré对偶的一个版本，适用于有边界的流形
* [[Poincaré separation theorem]]: gives the upper and lower bounds of eigenvalues of a real symmetric matrix B'AB that can be considered as the orthogonal projection of a larger real symmetric matrix A onto a linear subspace spanned by the columns of B.
* [[Poincaré separation theorem]]: gives the upper and lower bounds of eigenvalues of a real symmetric matrix B'AB that can be considered as the orthogonal projection of a larger real symmetric matrix A onto a linear subspace spanned by the columns of B.
*[[庞加莱分离定理]]：给出了实对称矩阵B'AB的特征值的上下界，它可以看作是更大的实对称矩阵a在B列所跨的线性子空间上的正交投影。
* [[Poincaré–Birkhoff theorem]]: every area-preserving, orientation-preserving homeomorphism of an annulus that rotates the two boundaries in opposite directions has at least two fixed points.
* [[Poincaré–Birkhoff theorem]]: every area-preserving, orientation-preserving homeomorphism of an annulus that rotates the two boundaries in opposite directions has at least two fixed points.
*[[Poincaré–Birkhoff定理]]：沿相反方向旋转两个边界的环空间的每个保面积、保方向同胚至少有两个不动点。
* [[Poincaré–Birkhoff–Witt theorem]]: an explicit description of the universal enveloping algebra of a Lie algebra.
* [[Poincaré–Birkhoff–Witt theorem]]: an explicit description of the universal enveloping algebra of a Lie algebra.
*[[Poincaré–Birkhoff–Witt定理]]：李代数的泛包络代数的显式描述。
* [[Poincaré conjecture]] (now a theorem): Every simply connected, closed 3-manifold is homeomorphic to the 3-sphere.
* [[Poincaré conjecture]] (now a theorem): Every simply connected, closed 3-manifold is homeomorphic to the 3-sphere.
*[[Poincaré猜想]]（现在是一个定理）：每个单连通的闭3-流形都同胚于3-球面。
* [[Poincaré–Miranda theorem]]: a generalization of the [[intermediate value theorem]] to ''n'' dimensions.
* [[Poincaré–Miranda theorem]]: a generalization of the [[intermediate value theorem]] to ''n'' dimensions.
*[[Poincaré–Miranda定理]]：将[[中值定理]]推广到“n”维。
*[[Poincaré–Miranda定理]]：将[[中值定理]]推广到“n”维。
*[[French epistemology]]
*[[French epistemology]]
*[[法国认识论]]
*[[History of special relativity]]
*[[History of special relativity]]
*[[狭义相对论史]]
*[[List of things named after Henri Poincaré]]
*[[List of things named after Henri Poincaré]]
*[[以亨利·彭加勒命名的事物列表]]
*[[Institut Henri Poincaré]], Paris
*[[Institut Henri Poincaré]], Paris
*[[Henri Poincaré学院]]，巴黎
*[[Brouwer fixed-point theorem]]
*[[Brouwer fixed-point theorem]]
*[[Brouwer不动点定理]]
*[[Relativity priority dispute]]
*[[Relativity priority dispute]]
*[[相对论优先权争议]]
*[[Epistemic structural realism]]<ref>[http://plato.stanford.edu/entries/structural-realism/#Rel "Structural Realism"]: entry by James Ladyman in the ''[[Stanford Encyclopedia of Philosophy]]''</ref>
*[[Epistemic structural realism]]<ref>[http://plato.stanford.edu/entries/structural-realism/#Rel "Structural Realism"]: entry by James Ladyman in the ''[[Stanford Encyclopedia of Philosophy]]''</ref>
*[[认知结构现实主义]]<ref>[http://plato.stanford.edu/entries/structural reality/#Rel“结构现实主义”]：詹姆斯·拉迪曼在“[[斯坦福哲学百科全书]]”中的词条</ref>
*[[认知结构现实主义]]<ref>[http://plato.stanford.edu/entries/structural reality/#Rel“结构现实主义”]：詹姆斯·拉迪曼在“[[斯坦福哲学百科全书]]”中的词条</ref>