PPT-• Dynamic Self-Pattering of Archimedes Spirals

Author : jane-oiler | Published Date : 2017-08-22

A thin liquid crystal film on a surface of photoactive dye turns into a wonderland of exotic moving patterns if just illuminated by a simple lamp Spirals move and

Presentation Embed Code

Download Presentation

Download Presentation The PPT/PDF document "• Dynamic Self-Pattering of Archimedes..." is the property of its rightful owner. Permission is granted to download and print the materials on this website for personal, non-commercial use only, and to display it on your personal computer provided you do not modify the materials and that you retain all copyright notices contained in the materials. By downloading content from our website, you accept the terms of this agreement.

• Dynamic Self-Pattering of Archimedes Spirals: Transcript


A thin liquid crystal film on a surface of photoactive dye turns into a wonderland of exotic moving patterns if just illuminated by a simple lamp Spirals move and oscillate across the surface in the form of advancing . Archimedes Archimedes who combined a genius for mathem atics with a physical in sight must rank with Newton who lived nearly two thousand years late r as one of the founders of mathematical physics Alfred North Whitehead Archimedes was the finest sc Ted Coe, Ph.D.. Grand Canyon University. Scott Adamson, Ph.D.. Chanldler. -Gilbert . Communcity. College. *That probably won’t kill you.. Multiplicative Thinking. Previously, emphasis has been on ways of DOING. (Resolved by Galileo). Milky Way:. Galactic Structure and Dynamics. Milky Way has spiral structure. . Galactic Bulge surrounds the Center. . Powerful radio source Sagittarius A at Center. C. ontains Super-Massive Black Hole . The Tale of this brilliant man and how he discovered the Archimedes Principle. Greek City of Syracuse. This ancient city had been at war.. Hiero. . was elected commander.. In 265 . Bc. , . Hiero. led the . CURVES AREAS VOLUMES. METHOD OF EXHAUSTION. Discovered by Antiphon. Inscribe a shape with multiple polygons whose area converge to the area of the shape. Eudoxus. Eudoxus. rigorously developed Antiphon’s Method of Exhaustion. S. urveys . of . Local Galaxies. Michael . Brown. ARC Future Fellow. Monash. University. Where are we now?. NVSS / FIRST / SUMMS. 0.5 . mJy. RMS per beam. 15”-1’ beam. ~30 . uJy. RMS per beam in 12 hours . http://datapeak.net/mathematics.htm. -. 2 -1 . . 0 . 1 2. y = x. 2. . Archimedes determined that the area of the parabola was . 4/3 . that of the inscribed triangle. 287 BC - 212 BC. Archimedes of Syracuse was a Greek mathematician, physicist, engineer, inventor, and astronomer. Although few details of his life are known, he is regarded as one of the leading scientists in classical antiquity. Among his advances in physics are the foundations of hydrostatics, statics and an explanation of the principle of the lever. He is credited with designing innovative machines, including siege engines and the screw pump that bears his name. Modern experiments have tested claims that Archimedes designed machines capable of lifting attacking ships out of the water and setting ships on fire using an array of mirrors.. π. . by Archimedes. Bill McKeeman. Dartmouth College. 2012.02.15. Abstract. It is famously known that Archimedes approximated . π.  by computing the perimeters of . many-sided . regular polygons, one polygon inside the circle and one outside. This presentation recapitulates . NGC 1566 (SAB(rs)bcSy1). NGC 7331. NGC 628. NGC 1512 (. SB(r)a. ). NGC 1097 (. SB(s)b. ). Barred Spirals. Ellipticals. NGC 584 (E4). NGC 4552/M89 (E0). NGC 1404 (E1). NGC 3265. S0. NGC1291 (R SB0). NGC 1377 (S0). & . Networks of Inquiry and Innovation. Judy Halbert & Linda . Kaser. , . October 21 2013. Questions to explore. What are the goals of the networks of inquiry and innovation?. What are we learning?. PHILLAUR. PROJECT ON:- ARCHIMEDES. PREPARED BY :- ANMOL , NAMITA , SUSHMITA , PRABHJOT , TANIA. INTRODUCTION. Archimedes . of . Syracuse . was a   . GREEK MATHEMATICIAN .  physicist, engineer, inventor, and astronomer. He . . Why Spiral Arms?. Why not just an undisturbed uniform disk?. Well, remember that . the innermost parts rotate faster than those farther out.. This suggests . one . obvious possibility: some linear structure forms, then . of . Local Galaxies. Michael . Brown. ARC Future Fellow. Monash. University. Where are we now?. NVSS / FIRST / SUMMS. 0.5 . mJy. RMS per beam. 15”-1’ beam. ~30 . uJy. RMS per beam in 12 hours .

Download Document

Here is the link to download the presentation.
"• Dynamic Self-Pattering of Archimedes Spirals"The content belongs to its owner. You may download and print it for personal use, without modification, and keep all copyright notices. By downloading, you agree to these terms.

Related Documents