Date: 
Wednesday, October 4, 2017 
Speaker: 
Prof. Volker Remmert
Fakultät für Geistes und Kulturwissenschaften
University of Wuppertal
Email: remmert AT uniwuppertal DOT de

Title: 
The Art of Garden and Landscape Design and the Mathematical Sciences in the Early Modern Period

Abstract: 
The mathematical sciences of the early modern period comprised many fields of knowledge, and those such as astronomy, geography, optics, music, practical geometry, acoustics, architecture and arithmetic were often deliberately oriented towards practical applications. Between the mid16th and the mid18th century, practitioners of the mathematical sciences and garden and landscape designers shared the conviction that nature could be controlled and manipulated, and the methods used and the knowledge acquired in the mathematical sciences opened up new ways to do this. These potentialities affected the realm of landscape design and gardening in various formative ways that reached directly into the political sphere by offering new possibilities for political representation, of which there are numerous noteworthy examples, including the gardens of Versailles, perhaps the most magnificent representational gardens in seventeenthcentury Europe.


Date: 
Wednesday, November 1, 2017 
Speaker: 
Prof. Neil Gallagher
Naval Architecture and Marine Engineering
Webb Institute
Email: ngallagher AT webb DOT edu

Title:

Mathematics in the History of Navigation and Ship Design

Abstract: 
Probably the most fundamental principle for the marine world is Archimedes Principle, which describes buoyancy. Archimedes is one of the most famous mathematicians, and the link between mathematics and marine principles, which he discovered 2300 years, continues to this time. During the Age of Discovery the problem of navigation, that is, finding a ship's location on the sea, was of utmost importance not just for safety of the ship but also of strategic importance for a country's navy. The solution was to accurately measure time and the angles to objects in the sky. Beginning in the 18th Century and throughout the Industrial Revolution modern ship design methods were developed and continue to be used today. These include means to predict the resistance of ships moving in water, and thus the predicted speed, and calculation of the stability of ships, i.e., the ability to remain upright while floating. Many of the names of famous mathematicians  Newton, Descartes, Euler, and Bernoulli  as well as names particular to the marine field, are associated with solving these problems.


Date: 
Wednesday, December 6, 2017 
Speaker: 
Prof. Robert E. Bradley
Department of Matheamtics and Computer Science
Adelphi University
bradley AT adelphi DOT edu

Title:

Jean D'Alembert Tercentennary

Abstract: 
November 17 was the threehundredth birthday of Jean Le Rond d'Alembert (17171783). The illegitimate child of aristocrats, he was abandoned at birth at a church in Paris. Nevertheless, he rose to international prominence in both mathematical and literary circles.
D'Alembert mastered the differential and integral calculus as it was practiced in Continental Europe during the first half of the 18th century and introduced a number of important innovations of his own to the field. However, one of his most valuable and lasting contributions to the development of analysis was his role as an early champion of the limit concept, as opposed to the doctrine of infinitely small quantities, in providing "the true metaphysics of the differential calculus." In this talk, we will consider d'Alembert's arguments for this approach to the foundations of calculus, primarily as given in Diderot's Encyclopédie.


Date: 
Wednesday, February 7, 2018 
Speaker: 
Prof. Lawrence A. D'Antonio
Department of Matheamtics and Computer Science
Ramapo College
ldant AT ramapo DOT edu

Title: 
Newton's Headache: How High the Moon?

Abstract: 
Newton remarked to Halley that lunar theory gave him a headache. In particular the calculation of the motion of the lunar apse frustrated Newton (the lunar apse is an endpoint of the major axis of the ellipse defining the lunar orbit). The apse rotates approximately 3 degrees per month, but Newton's calculations only showed half of this amount, leading Newton to say that the problem was "too complicated and cluttered with approximations." We examine the work of Newton on this problem and the later solutions of Clairaut, Euler, and d'Alembert.


Date: 
Wednesday, March 7, 2018 
Speaker: 
Prof. Maritza Branker
Department of Mathematics
Niagara University
mbranker AT niagara DOT edu

Title: 
Complex Numbers through the eyes of Cauchy and Hamilton

Abstract: 
Mathematicians were extraordinarily resistant to the idea of complex numbers. Historically, it was a slow process for them to be accepted as legitimate mathematical objects and this talk will focus on two of the compelling proponents for them. We will contrast the presentation and use of complex numbers by William Rowan Hamilton and AugustinLouis Cauchy.


Date: 
Wednesday, April 4, 2018 
Speaker: 
TBA

Title: 
[TBA]

Abstract: 


Date: 
Wednesday, May 2, 2018 
Speaker: 
Prof. Colin McKinney
Department of Mathematics and Compuer Science
Wabash College
mckinnec AT wabash DOT edu

Title: 
[TBA]

Abstract: 

