Astrologos Books, NY Author henrici olaus Magnus Friedrich Erdman. Title Skeleton Structures Especiallyin Their Application to the Building of Steel and Iron Bridges. http://www.astrologos.org/P_S/page000280.htm
Extractions: Astrologos Books 1st Page Previous Page Back to Top Next Page ... Last Page Print-to-order black and white reprints of rare, hard-to-find and out of print books Author: Luiggi Alice Houston. Title: Sixty-Five Valiants. Description: Item No: M-03563A783749309 Price: Order now! Author: Abbot Charles Greeley. Title: Sixty-Year Weather Forecasts. Description: Item No: M-78250A598384189 Price: Order now! Author: Bonner John Tyler. Title: Size and Cycle; an Essay on the Structure of Biology. With Illus. By Patricia Collins. Description: Item No: M-05257A783781628 Price: Order now! Author: Symposium on Size at Birth (1974 : London). Edited by Katherine Elliott and Julie Knight. Title: Size at Birth. Description: Item No: M-90361A598170200 Price: Order now! Author: Pietsch Wolfgang. Title: Size Enlargement By Agglomeration. Description: Item No: M-41565A608068381 Price: Order now! Author: MacDowell Edwin Carleton. Title: Size Inheritance in Rabbits / By E. C. MacDowell ; With a Prefatory Note and Appendix By W. E. Castle. Description: Item No: M-13434A608062189 Price: Order now!
Biography-center - Letter H whonamedit.com/doctor.cfm/715.html. henrici, olaus. wwwhistory.mcs.st-and.ac.uk/~history/ Mathematicians/henrici.html. Henricks, Terence T http://www.biography-center.com/h.html
Extractions: random biography ! Any language Arabic Bulgarian Catalan Chinese (Simplified) Chinese (Traditional) Croatian Czech Danish Dutch English Estonian Finnish French German Greek Hebrew Hungarian Icelandic Indonesian Italian Japanese Korean Latvian Lithuanian Norwegian Polish Portuguese Romanian Russian Serbian Slovak Slovenian Spanish Swedish Turkish 745 biographies
SCIENTIFIC BOOKS Stoney, B. A. henrici's Skeleton Structures. 8vo. Cloth Skeleton Structures, especially in their Application to the building of Steel and Iron Bridges. By olaus henrici. http://www.insulators.com/books/mpet/trailer.htm
Extractions: Fourth Edition, Revised. 8vo. Cloth. $10.00. A Manual of Theoretical Mechanics. By Julius Weisbach, Ph.D. Translated from the fourth augmented and improved German edition, with an introduction to the Calculus, by Eckley B. Coxe, A. M., Mining Engineer. 1100 pages and 902 wood-cut illustrations. Francis' Lowell Hydraulics. Third Edition. 4to. Cloth. $15.00 Lowell Hydraulic Experiments - being a Selection from Experiments on Hydraulic Motors, on the Flow of Water over Weirs, and in open Canals of Uniform Rectangular Section, made at Lowell, Mass. By J. B. Francis, Civil Engineer. Third edition, revised and enlarged, including many New Experiments on Gauging Water in Open Canals, and on the Flow through Submerged Orifices and Diverging Tubes. With 23 copperplates, beautifully engraved, and about 100 new pages of text. Kirkwood on Filtration.
Famous Mathematicians With An H Zhang Heng. olaus henrici. Kurt Hensel. Heraclides. Jacques Herbrand http://www.famousmathematician.com/az/mathematician_H.htm
The Work Of W.K. Clifford in an 1885 review entitled "The Theory of Screws " olaus henrici implied that Ball's theory would eventually be used to http://members.aol.com/jebco1st/Paraphysics/twist2.htm
Extractions: by James E. Beichler PART II III. The Followers Clifford must have felt a great deal of gratification in 1877 when Frederick W. Frankland's essay on non-Euclidean space appeared in Nature. Before moving to New Zealand for reasons of health, Frankland had been a student of Clifford. The paper was an effort to study the characteristics of a special type of Riemannian or elliptic geometry, but only for the case of two dimensions. Frankland had originally presented the essay before the Wellington Philosophical Society in November of 1876. It was subsequently read before the London Mathematical Society before publication in Nature in April of 1877.^66^ A similar geometry was investigated by the American astronomer, Simon Newcomb, with the results published in the German journal Crelle's in 1877.^67^ While Frankland's presentation was more philosophical, tracing the logical development of a curved two-dimensional surface, Newcomb developed the purely mathematical characteristics of a similar three-dimensional curved surface. This type of surface, which later came to be known as the single elliptic or polar form of Riemannian geometry, had been discovered by Klein.^68^ Newcomb's discovery was independent of Klein's and Newcomb has been given credit as co-discoverer of this geometric system.^69^ Given the date of Newcomb's publication, it is possible that Clifford's work influenced Newcomb's research. Newcomb had traveled to England before the publication and it is quite possible that he met and spoke with Clifford, the "Lion of the season"^70^ on his visits to London. Otherwise, there are enough references to Clifford in Newcomb's later publications to conclude that it would be wrong to think that Newcomb had never been influenced by Clifford's thoughts. After the turn of the century he referred to Clifford as the only person who had ever truly understood gravitation,^71^ implying that he had a more intimate knowledge of Clifford's thoughts than could be gleaned from Clifford's publications.
Henrici While an engineering apprentice olaus henrici s talents were recognised by Clebschand he persuaded Hesse to take henrici on as a Ph.D. student at Heidelberg. http://www-gap.dcs.st-and.ac.uk/~history/Mathematicians/Henrici.html
Extractions: While an engineering apprentice Olaus Henrici 's talents were recognised by Clebsch and he persuaded Hesse to take Henrici on as a Ph.D. student at Heidelberg. Henrici then went to Berlin and studied under Weierstrass and Kronecker . He came to England in 1865 and Hesse introduced him to Sylvester Sylvester in turn introduced him to Hirst who helped him to a chair at University College London in 1870. From 1884 he held a chair at Bedford College. Henrici introduced graphical statics into Bedford and at the Central Technical College he introduced a Mechanics Laboratory and a Harmonic Analyser. He was elected to the Royal Society in 1874. He was awarded an honorary degree by St Andrews in 1884.
Henrici Biography of olaus henrici (18401918) olaus Magnus Friedrich Erdmann henrici. Born 1840 in Meldorf, Holstein (now Germany) While an engineering apprentice olaus henrici's talents were recognised by Clebsch and he http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Henrici.html
Extractions: While an engineering apprentice Olaus Henrici 's talents were recognised by Clebsch and he persuaded Hesse to take Henrici on as a Ph.D. student at Heidelberg. Henrici then went to Berlin and studied under Weierstrass and Kronecker . He came to England in 1865 and Hesse introduced him to Sylvester Sylvester in turn introduced him to Hirst who helped him to a chair at University College London in 1870. From 1884 he held a chair at Bedford College. Henrici introduced graphical statics into Bedford and at the Central Technical College he introduced a Mechanics Laboratory and a Harmonic Analyser. He was elected to the Royal Society in 1874. He was awarded an honorary degree by St Andrews in 1884.
The Mathematics Genealogy Project - Olaus Henrici olaus Magnus Friedrich Erdmann henrici Biography Dr. phil. RuprechtKarls-UniversitätHeidelberg 1863. Dissertation Advisor Otto Hesse No students known. http://www.genealogy.ams.org/html/id.phtml?id=18549
Henrici Portrait olaus henrici. JOC/EFR September 2003 http//wwwhistory.mcs.st-andrews.ac.uk/ PictDisplay/henrici.html http://www-history.mcs.st-and.ac.uk/PictDisplay/Henrici.html
Vem Var äreborna Och Dygdesamma Hu.Catharina? inte belagd. Dock har hustrun bevisligen ett släktband till komministerni Mora 16191636, olaus henrici Salamontanus. Det finns http://hem.passagen.se/ovansslf/genklang7/vemvar.htm
Kompletteringar Och... Och Brita gift med okänd. Samt en möjlig dotter, Kerstin gift medolaus henrici Salamontanus. olaus henrici Salamontanus s 713714. http://hem.passagen.se/ovansslf/genklang8/komplet.htm
À§´ëÇѼöÇÐÀÚ ¸ñ·Ï Germany Heng, Zhang Heng Born 78 in China Died 139 henrici, olaus Magnus FriedrichErdmann henrici Born 1840 in Meldorf, Holstein (now Germany) Died 10 Aug http://www.mathnet.or.kr/API/?MIval=people_seek_great&init=H
Extractions: Earliest Known Uses of Some of the Words of Mathematics (G) Last revision: May 27, 2004 The term GALOIS CONNECTION is due to Oystein Ore, "Galois Connexions," Trans. Amer. Math. Soc. The object of this paper is to discuss a general type of correspondence between structures which I have called Galois connexions. These correspondences occur in a great variety of mathematical theories and in several instances in the theory of relations. ... The name is taken from the ordinary Galois theory of equations where the correspondence between subgroups and subfields represents a special correspondence of this type. The citation above was taken from a post by William C. Waterhouse. In another post, Phill Schultz writes: The abstract notion of Galois Connection appears in Garrett Birkhoff, "Lattice Theory," Amer. Math. Soc. Coll. Pub., Vol 25, 1940. I believe this is the first such occurrence, since in later editions, Birkhoff refers to other publications, but they are all later than 1940. The attribution 'Galois Connection' is simply because classical Galois Theory, as developed by Artin in the 1930's, establishes a correspondence between subfields of an algebraic number field and subgroups of the group of automorphisms of that field which is a dual lattice isomorphism between the lattice of normal subfields and the lattice of normal subgroups. Birkhoff's idea is to replace the set of subfields and the set of subgroups by arbitrary posets. The normal subfields and subgroups correspond to lattices of 'closed' elements of the posets. The Galois Connection is then an order reversing correspondence between the posets which is a lattice dual isomorphism between the posets of 'closed' elements.