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annotated bibliography of fisheries economics literature - Office of ...

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dragger fleet in the Scotia-Fundy Region grew dramatically in fishing power.<br />

By 1989, fleet capacity had exceeded that required to harvest the resource at<br />

F 0.1 by four times. This increase in capacity was paralleled by an expansion<br />

<strong>of</strong> regulations to contain effort and protect the stocks. In 1989, management<br />

plan negotiations broke down and a Task Force was struck to define a new<br />

management system. Among other initiatives, it was recommended that<br />

Individual Transferable Quotas (ITQ) be implemented. During 1990, the ITQ<br />

program was designed through joint DFO/industry committees and launched in<br />

1991. Since then, dragger fleet capacity has been reduced, with concentration<br />

<strong>of</strong> quota in fewer boats. There have also been changes in price structure,<br />

seasonal pattern <strong>of</strong> landing and fishermen's attitudes. However, it is not<br />

obvious that at sea fishing practices have changed. As well, due to recent<br />

resource declines, effort has been displaced to non-ITQ <strong>fisheries</strong>. This paper<br />

documents the background to the ITQ program, its implementation and what has<br />

been achieved to date.<br />

Burness, H. Stuart (1976). "On the Taxation <strong>of</strong> Nonreplenishable Natural<br />

Resources." Journal <strong>of</strong> Environmental Economics and Management,<br />

3:289-311.<br />

A resource constraint alters the pr<strong>of</strong>it maximizing decision rule for a<br />

natural resource producer. Such a producer also responds differently to<br />

common policy instruments. For a zero rate <strong>of</strong> discount, it is shown that a<br />

franchise (lump sum), severance (ad valorem or unit), or pr<strong>of</strong>it tax result,<br />

respectively, is increased, unchanged, and unchanged output. These results<br />

are generalized to the case when the rate <strong>of</strong> discount is nonzero and tax rates<br />

vary over time. A tax subsidy scheme for guaranteeing the equality <strong>of</strong> optimal<br />

social and private rates <strong>of</strong> depletion is presented for a case where these<br />

rates diverge.<br />

Burns, Scott (1997). The Role <strong>of</strong> Trade Policies in the Fishing Sector. :<br />

Natural Resource Management Workshop, World Wildlife Fund, U.S.,<br />

Washington, D.C., April, 6 pp.<br />

Proposal and agenda for a workshop in Geneva on subsidies in fish<br />

harvesting sectors worldwide. Case studies are provided as a basis for a<br />

discussion.<br />

Burt, Oscar R. (1964). "Optimal Resource Use Over Time with an<br />

Application to Ground Water." Management Science, 11(1):80-93.<br />

This paper is concerned with optimal allocation over time <strong>of</strong> a single<br />

resource that is either fixed in supply or only partially renewable at a point<br />

in time. Some resources that fall in this category are mineral deposits,<br />

ground water, petroleum, wildlife, and fish. A functional equation is<br />

obtained from a dynamic programming formulation <strong>of</strong> the problem. This<br />

functional equation is used to derive approximate decision rules for resource<br />

use as a function <strong>of</strong> current supply. The results are applied to ground water<br />

storage control and tested empirically by comparison with a decision rule<br />

obtained by detailed numerical methods.<br />

Burt, Oscar R. (1967). "Temporal Allocation <strong>of</strong> Groundwater." Water<br />

Resources Research, 3(1):45-56.<br />

A relatively simple economic model for allocation <strong>of</strong> groundwater in time<br />

is developed. The economic consequences <strong>of</strong> altering various parameters in the<br />

model are examined with respect to the effect on equilibrium stocks and rate<br />

<strong>of</strong> use. The concept <strong>of</strong> a conditional decision rule for stochastic groundwater<br />

recharge and the properties <strong>of</strong> the implied equilibrium are discussed. In its<br />

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