1,696 research outputs found
Pakistan, Frederick Clapp standing before car on mountain pass in Kholm near Alīābād
(18-3). Clapp & kirk cars at. Tangi Tashkurghan outcrop at 7099 [illegible] near Aliabad, N.E. Afghanistan. 3 1/2 ms. S. of Aliabad (Dec. 11, 1937).GrayscaleClapp Nitrate Negatives, Box
San Juan (Puerto Rico), people sitting on deck chairs on board ship, F.G. Clapp on right
Mr. & Mrs. Thomas Aram & F. G. Clapp on S. S. 'Coamo' Juan, [Porto] Rico. Apr. 29, 1935GrayscaleClapp Nitrate Negatives, Box 1
Marseille (France), couple sitting at rail on board ship
2-4. Gardner Clapp on S. S. ""Exochorda"", approaching Marseilles. Aug. 28, 1937GrayscaleClapp Nitrate Negatives, Box
Qinhuangdao (China), looking towards the sea from the Great Wall
The Great Wall looking towards sea, Shan hai kuanImage is part of research conducted by F. G. Clapp for the article: Along and across the Great Wall of China
Author(s): Frederick G. Clapp
Source: Geographical Review, Vol. 9, No. 4 (Apr. - Jun., 1920), pp. 221-249
Published by: American Geographical Society
Stable URL: http://www.jstor.org/stable/207727http://www.jstor.org/stable/207727Grayscal
Papua New Guinea, view of cleared land with forest in distance
Burning off Anglu-Persian Co.'s camp site. Popo location. Papua New Guinea, (Wade).Clapp Nitrate Negatives, Box 17Grayscal
Gisborne (New Zealand), Tolaga Bay with rocky coastline
Panorama at mouth of Uawa. R. showing south east side of Tolaga Bay Dome from due to due S (upper Te Arai). New Zealand. (1925)Clapp Nitrate Negatives, Box 17Grayscal
William J. Clapp attorney dockets, 1921-1934.
W.J. Clapp?s Attorney?s Dockets cover the period 1921-1934. They include an alphabetical list of clients; details of cases such as foreclosures and wills; and many newspaper clippings related to the cases
Letter from S. B. Simmons to Mayor E. B. Clapp of Newton, North Carolina
Letter from S. B. Simmons to Mayor E. B. Clapp of Newton, North Carolina, thanking him for NFA camp fund donation
Intertwining semiclassical solutions to a Schrödinger-Newton system
We study the problem
{(-epsilon i del + A(x))(2) u + V(x)u = epsilon(-2) (1/vertical bar x vertical bar * vertical bar u vertical bar(2)) u, u is an element of L-2(R-3, C), epsilon del u + iAu is an element of L-2 (R-3, C-3),
where A: R-3 -> R-3 is an exterior magnetic potential, V: R-3 -> R is an exterior electric potential, and epsilon is a small positive number. If A = 0 and epsilon = h is Planck's constant this problem is equivalent to the Schrodinger-Newton equations proposed by Penrose in [23] to describe his view that quantum state reduction occurs due to some gravitational effect. We assume that A and V are compatible with the action of a group G of linear isometrics of R-3. Then, for any given homomorphism T: G -> S-1 into the unit complex numbers, we show that there is a combined effect of the symmetries and the potential V on the number of semiclassical solutions u : R-3 -> C which satisfy u(gx) = T(g) u(x) for all g is an element of G, x is an element of R-3. We also study the concentration behavior of these solutions as epsilon -> 0
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