1 
THE POLICY OF EXPERIMENTAL STEWARDSHIP ON PUBLIC RANGELANDS.FLOYD, DONALD WINTERS. January 1986 (has links)
Between July and September, 1985, 70 ranchers, environmentalists and agency officials participating in three chartered Experimental Stewardship Program (ESP) areas were interviewed. Committee records and agency documents were also examined. As a result of the field work three conclusions were reached: (1) conflicts over grazing decisions have been significantly reduced by the stewardship process, (2) available data is insufficient to support conclusions about changes in the ecological status of the plant communities within the stewardship areas and (3) the annual economic value of rangeland recreation exceeds all other rangeland outputs on all three areas studied.

2 
The joint numerical range and the joint essential numerical rangeLam, Tszmang., 林梓萌. January 2013 (has links)
Let B(H) denote the algebra of bounded linear operators on a complex Hilbert space H. The (classical) numerical range of T ∈ B(H) is the set
W(T) = {〈T x; x〉: x ∈ H; ‖x‖ = 1}
Writing T= T_1 + iT_2 for selfadjoint T_1, T_2 ∈ B(H), W(T) can be identified with the set
{(〈T_1 x, x〉,〈T_2 x, x〉) : x ∈ H, ‖x‖ = 1}.
This leads to the notion of the joint numerical range of T= 〖(T〗_1, T_2, …, T_n) ∈ 〖B(H)〗^n. It is defined by
W(T) = {(〈T_1 x, x〉,〈T_2 x, x〉, …, 〈T_n x, x〉) : x ∈ H, ‖x‖ = 1}.
The joint numerical range has been studied extensively in order to understand the
joint behaviour of operators.
Let K(H) be the set of all compact operators on a Hilbert space H. The essential numerical range of T ∈ B(H) is defined by
W_(e ) (T)=∩{W(T+K) :K∈K(H) }.
The joint essential numerical range of T= 〖(T〗_1, T_2, …, T_n) ∈〖 B(H)〗^n is defined analogously by
W_(e ) (T)=∩{ /W(T+K) :K∈〖K(H)〗^n }.
These notions have been generalized to operators on a Banach space. In Chapter 1 of this thesis, the joint spatial essential numerical range were introduced. Also the notions of the joint algebraic numerical range V(T) and the joint algebraic essential numerical range Ve(T) were reviewed. Basic properties of these sets were given.
In 2010, Müller proved that each ntuple of operators T on a separable Hilbert space has a compact perturbation T + K so that We(T) = W(T + K). In Chapter 2, it was shown that any ntuple T of operators on lp has a compact perturbation T +K so that Ve(T) = V (T +K), provided that Ve(T) has an interior point. A key step was to find for each ntuple of operators on lp a compact perturbation and a sequence of finitedimensional subspaces with respect to which it is block 3 diagonal. This idea was inspired by a similar construction of Chui, Legg, Smith and Ward in 1979.
Let H and L be separable Hilbert spaces and consider the operator D_AB=A⨂I_L⨂B on the tensor product space H ⨂▒L. In 1987 Magajna proved that W_(e ) (D_AB )=co[W_(e ) (A) /(W(B)))∪/W(A)  W_(e ) (B))] by considering quasidiagonal operators. An alternative proof of the equality was given in Chapter 3 using block 3 diagonal operators.
The maximal numerical range and the essential maximal numerical range of T ∈ B(H) were introduced by Stampi in 1970 and Fong in 1979 respectively. In 1993, Khan extended the notions to the joint essential maximal numerical range.
However the set may be empty for some T ∈ B(H). In Chapter 4, the kth joint essential maximal numerical range, spatial maximal numerical range and algebraic numerical range were introduced. It was shown that kth joint essential maximal numerical range is nonempty and convex. Also, it was shown that the kth joint algebraic maximal numerical range is the convex hull of the kth joint spatial maximal numerical range. This extends the corresponding result of Fong. / published_or_final_version / Mathematics / Master / Master of Philosophy

3 
On the qnumerical range劉慶生, Lau, Hingsang. January 1999 (has links)
published_or_final_version / Mathematics / Master / Master of Philosophy

4 
Plotting generalized numerical ranges鄭金木, Cheng, Kammuk. January 1998 (has links)
published_or_final_version / Mathematics / Master / Master of Philosophy

5 
Der Karakorum eine landeskundliche darstellung ...Hofmann, Hermann, January 1937 (has links)
Inaug.diss.Munich. / Lebenslauf. "Literaturverzeichnis": p. 5961.

6 
On the qnumerical range /Lau, Hingsang. January 1999 (has links)
Thesis (M. Phil.)University of Hong Kong, 1998. / Includes bibliographical references (leaves 8187).

7 
Plotting generalized numerical ranges /Cheng, Kammuk. January 1998 (has links)
Thesis (M. Phil.)University of Hong Kong, 1999. / Includes bibliographical references (leaves 5659).

8 
Strukturelle Entwicklung und Petrogenese des nördlichen Kristallingürtels der Shackleton Range, Antarktis: Proterozoische und Rossorogene Krustendynamik am Rand des Ostantarktischen Kratons = Structural evolution and petrogenesis of the northern crystalline belt of the Shackleton Range, Antarctica: Proterozoic and Rossorogenic crustal dynamics along the margin of the East Antarctic Craton /Brommer, Axel. January 1998 (has links) (PDF)
Univ., Diss.Frankfurt/Main, 1997. / Literaturverz. S. 155  169.

9 
Stocking limits for South Australian pastoral leases : historical background and relationship with modern ecological and management theory /Tynan, R. W. January 2000 (has links) (PDF)
Thesis (M.App.Sc.)University of Adelaide, Dept. of Applied and Molecular Ecology, 2001. / Bibliography: leaves 308333.

10 
Feeding stations of feeder lambs (Ovis aires) as an indicator of diminished forage quality and supply while grazing south central Arizona alfalfa (Medicago sativa L.)Harper, John Michael, 1954 January 1992 (has links)
Grazing trials were conducted on irrigated fall/winter pastures near Maricopa, Arizona where 270 feeder lambs were stocked in 16ha paddocks to explore the use of grazing behavior as an indicator of forage quantity and quality. Sheep behavior was monitored by filming the grazing periods with a VHS camera and recording the length of time that an individual spent at a feeding station, defined here as a feeding station interval. Other measurements included observed steps between feeding stations (stepsets), feeding stations min⁻¹, steps min⁻¹ and biting rate. As grazing progressed, lambs increased the number of feeding station intervals that were less than 5 seconds long and increased the number of feeding stations min⁻¹ significantly (p ≤ 0.05). Feeding stations min⁻¹ were negatively correlated (r ≤ 0.94) with crude protein, digestible energy and quantity of selected forage. Throughout the grazing trial lambs appeared to prefer the leaves to the stems. Steps min⁻¹ were only moderately correlated to forage quantity and quality. Bites min⁻¹ were not correlated to forage quantity and quality. Feeding stations min⁻¹ as a method of monitoring animal behavior during feeding periods might allow the manager to recognize nutritional limitations in the available forage and perhaps adjust management strategies accordingly.

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