scholarly journals Sharp Capacity Estimates in S-John Domains

2015 ◽  
Vol 43 (2) ◽  
pp. 277-288
Author(s):  
Chang-Yu Guo
1999 ◽  
Vol 128 (4) ◽  
pp. 1135-1140 ◽  
Author(s):  
Jussi Väisälä
Keyword(s):  

Author(s):  
Clayton Marlow ◽  
Lynn Irby ◽  
Jack Norland

This project was designed to determine the optimum population size for bison in the Theodore Roosevelt National Park (TRNP) by fulfilling the following objectives: 1. Delineate primary and secondary areas of bison use. 2. Determine net primary productivity for major range sites within primary and secondary use areas. 3. Determine the general seasonal food habits of bison in TRNP. 4. Determine range trends under present population density of bison and the maximum carrying capacity of primary use areas. 5. Integrate range trend and carrying capacity estimates with management priorities for bison on the TRNP.


Author(s):  
Clayton Marlow ◽  
Lynn Irby ◽  
Jack Norland

This project was designed to determine the optimum population size for bison in the Theodore Roosevelt National Park (TRNP) by fulfilling the following objectives: 1. Delineate primary and secondary bison ranges; 2. Determine forage productivity for major range sites within primary and secondary use areas; 3. Determine the general seasonal food habits of bison in TRNP; 4. Determine range condition under present population density of bison and the maximum carrying capacity of primary use areas; and 5. Integrate range condition and carrying capacity estimates with management priorities for bison on the TRNP.


2016 ◽  
Vol 7 (1) ◽  
Author(s):  
Stanislav A. Derevyanko ◽  
Jaroslaw E. Prilepsky ◽  
Sergei K. Turitsyn

1974 ◽  
Vol 26 (5) ◽  
pp. 1169-1172
Author(s):  
Carl David Minda

Upper and lower bounds for the capacity of planar Cantor-like sets are presented. Chebichev polynomials are the principal tool employed in the derivation of these estimates. A necessary and sufficient condition for certain planar Cantor-like sets to have positive capacity is obtained. Related one-sided capacitary estimates for more general Cantor-like sets can be found in [3, pp. 106-109]. Techniques analogous to those used in this paper yield similar results for linear Cantor-like sets which are well-known [2, pp. 150-161]. The use of Chebichev polynomials to obtain these results provides an alternate, possibly more elementary, approach to these linear problems.


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