Materials Map

Discover the materials research landscape. Find experts, partners, networks.

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The Materials Map is an open tool for improving networking and interdisciplinary exchange within materials research. It enables cross-database search for cooperation and network partners and discovering of the research landscape.

The dashboard provides detailed information about the selected scientist, e.g. publications. The dashboard can be filtered and shows the relationship to co-authors in different diagrams. In addition, a link is provided to find contact information.

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Materials Map under construction

The Materials Map is still under development. In its current state, it is only based on one single data source and, thus, incomplete and contains duplicates. We are working on incorporating new open data sources like ORCID to improve the quality and the timeliness of our data. We will update Materials Map as soon as possible and kindly ask for your patience.

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in Cooperation with on an Cooperation-Score of 37%

Topics

Publications (1/1 displayed)

  • 2018Accelerating Experimental Design by Incorporating Experimenter Hunches18citations

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Chart of shared publication
Sutti, Alessandra
1 / 1 shared
Venkatesh, Svetha
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Li, Cheng
1 / 7 shared
Mohammed, Mazher
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Height, Murray
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Slezak, Teo
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Leal, David Rubin De Celis
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Santu, Rana
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Nguyen, Vu
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Gibson, Ian
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Chart of publication period
2018

Co-Authors (by relevance)

  • Sutti, Alessandra
  • Venkatesh, Svetha
  • Li, Cheng
  • Mohammed, Mazher
  • Height, Murray
  • Slezak, Teo
  • Leal, David Rubin De Celis
  • Santu, Rana
  • Nguyen, Vu
  • Gibson, Ian
OrganizationsLocationPeople

document

Accelerating Experimental Design by Incorporating Experimenter Hunches

  • Sutti, Alessandra
  • Venkatesh, Svetha
  • Gupta, Sunil
  • Li, Cheng
  • Mohammed, Mazher
  • Height, Murray
  • Slezak, Teo
  • Leal, David Rubin De Celis
  • Santu, Rana
  • Nguyen, Vu
  • Gibson, Ian
Abstract

<p>Experimental design is a process of obtaining a product with target property via experimentation. Bayesian optimization offers a sample-efficient tool for experimental design when experiments are expensive. Often, expert experimenters have 'hunches' about the behavior of the experimental system, offering potentials to further improve the efficiency. In this paper, we consider per-variable monotonic trend in the underlying property that results in a unimodal trend in those variables for a target value optimization. For example, sweetness of a candy is monotonic to the sugar content. However, to obtain a target sweetness, the utility of the sugar content becomes a unimodal function, which peaks at the value giving the target sweetness and falls off both ways. In this paper, we propose a novel method to solve such problems that achieves two main objectives: a) the monotonicity information is used to the fullest extent possible, whilst ensuring that b) the convergence guarantee remains intact. This is achieved by a two-stage Gaussian process modeling, where the first stage uses the monotonicity trend to model the underlying property, and the second stage uses 'virtual' samples, sampled from the first, to model the target value optimization function. The process is made theoretically consistent by adding appropriate adjustment factor in the posterior computation, necessitated because of using the 'virtual' samples. The proposed method is evaluated through both simulations and real world experimental design problems of a) new short polymer fiber with the target length, and b) designing of a new three dimensional porous scaffolding with a target porosity. In all scenarios our method demonstrates faster convergence than the basic Bayesian optimization approach not using such 'hunches'.</p>

Topics
  • porous
  • impedance spectroscopy
  • polymer
  • experiment
  • simulation
  • porosity