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Scientific and Technical Aerospace Reports Volume 38 July 28, 2000

Scientific and Technical Aerospace Reports Volume 38 July 28, 2000

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only 6% of distance traveled. Comparison with previous results of other planetary rover systems shows this to be a significant<br />

improvement.<br />

Author<br />

Mars Surface; Roving Vehicles; Surface Navigation; Robots; Solar Sensors<br />

<strong>2000</strong>0064075 Jet Propulsion Lab., California Inst. of Tech., Pasadena, CA USA<br />

Evolution of Autonomous Self-Righting Behaviors for Articulated Nanorovers<br />

Tunstel, Edward, Jet Propulsion Lab., California Inst. of Tech., USA; [1999]; 7p; In English; No Copyright; Avail: CASI; A02,<br />

Hardcopy; A01, Microfiche<br />

Miniature rovers with articulated mobility mechanisms are being developed for planetary surface exploration on Mars <strong>and</strong><br />

small solar system bodies. These vehicles are designed to be capable of autonomous recovery from overturning during surface<br />

operations. This paper describes a computational means of developing motion behaviors that achieve the autonomous recovery<br />

function. It proposes a control software design approach aimed at reducing the effort involved in developing self-righting behaviors.<br />

The approach is based on the integration of evolutionary computing with a dynamics simulation environment for evolving<br />

<strong>and</strong> evaluating motion behaviors. The automated behavior design approach is outlined <strong>and</strong> its underlying genetic programming<br />

infrastructure is described.<br />

Author<br />

Autonomy; Automatic Control; Roving Vehicles<br />

<strong>2000</strong>0065663 Los Alamos National Lab., NM USA<br />

Enhanced lower entropy bounds with application to constructive learning<br />

Beiu, V.; Dec. 31, 1997; 12p; In English; Computational intelligence<br />

Report No.(s): DE97-004791; LA-UR-97-516; No Copyright; Avail: Department of Energy Information Bridge<br />

In this paper, the authors prove two new lower bounds for the number-of-bits required by neural networks for classification<br />

problems defined by m examples from R(sup n). Because they are obtained in a constructive way, they can be used for designing<br />

a constructive algorithm. These results rely on techniques used for determining tight upper bounds, which start by upper bounding<br />

the space with an n-dimensional ball. Very recently, a better upper bound has been detailed by showing that the volume of the ball<br />

can always be replaced by the volume of the intersection of two balls. A first lower bound for the case of integer weights in the<br />

range (-p,p) has been detailed: it is based on computing the logarithm of the quotient between the volume of the ball containing<br />

all the examples (rough approximation) <strong>and</strong> the maximum volume of a polyhedron. A first improvement over that bound will come<br />

from a tighter upper bound of the maximum volume of the polyhedron by two n-dimensional cones. An even tighter bound will<br />

be obtained by upper bounding the space by the intersection of two balls.<br />

NTIS<br />

Entropy; Boundaries<br />

182<br />

65<br />

STATISTICS AND PROBABILITY<br />

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<strong>2000</strong>006<strong>28</strong>51 Technische Univ., Dept. of Mathematics <strong>and</strong> Computing Science, Eindhoven Netherl<strong>and</strong>s<br />

Selecting the Best of Two Normal Populations Using a Loss Function<br />

v<strong>and</strong>erLaan, P.; vanEeden, C.; Jun. 1997; <strong>28</strong>p; In English<br />

Report No.(s): PB<strong>2000</strong>-104939; MEMO-COSOR-97-13-Rev; No Copyright; Avail: CASI; A03, Hardcopy; A01, Microfiche<br />

The problem of selecting the best of two normal populations is considered. In selection problems the usual loss function is<br />

the 0-1 one, i.e. the selection goal is to bound, from below, probabilities of making ’correct’ selections. In the present paper a selection<br />

goal based on a general loss function is presented. The two population have unknown location parameters <strong>and</strong> ’good’ populations<br />

are the ones with large values of this parameter. The selection rule is given <strong>and</strong> its performance is investigated. An application<br />

is presented. The selection rule is given <strong>and</strong> its performance is investigated. An application is presented. Similar results for the<br />

scale parameters of two gamma populations can be found in Van Der Laan <strong>and</strong> Van Eeden (1996).<br />

NTIS<br />

Populations; Selection; Probability Theory

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