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LINK . SPRINGER . COM {}

  1. Analyzed Page
  2. Matching Content Categories
  3. CMS
  4. Monthly Traffic Estimate
  5. How Does Link.springer.com Make Money
  6. Keywords
  7. Topics
  8. Schema
  9. External Links
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  11. Libraries
  12. CDN Services

We are analyzing https://link.springer.com/article/10.1007/bf01584661.

Title:
Contributions to the theory of stochastic programming | Mathematical Programming
Description:
Two stochastic programming decision models are presented. In the first one, we use probabilistic constraints, and constraints involving conditional expectations further incorporate penalties into the objective. The probabilistic constraint prescribes a lower bound for the probability of simultaneous occurrence of events, the number of which can be infinite in which case stochastic processes are involved. The second one is a variant of the model: two-stage programming under uncertainty, where we require the solvability of the second stage problem only with a prescribed (high) probability. The theory presented in this paper is based to a large extent on recent results of the author concerning logarithmic concave measures.
Website Age:
28 years and 1 months (reg. 1997-05-29).

Matching Content Categories {📚}

  • Technology & Computing
  • Education
  • Social Networks

Content Management System {📝}

What CMS is link.springer.com built with?

Custom-built

No common CMS systems were detected on Link.springer.com, and no known web development framework was identified.

Traffic Estimate {📈}

What is the average monthly size of link.springer.com audience?

🌠 Phenomenal Traffic: 5M - 10M visitors per month


Based on our best estimate, this website will receive around 5,000,019 visitors per month in the current month.
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How Does Link.springer.com Make Money? {💸}

We don't see any clear sign of profit-making.

While many websites aim to make money, others are created to share knowledge or showcase creativity. People build websites for various reasons. This could be one of them. Link.springer.com might have a hidden revenue stream, but it's not something we can detect.

Keywords {🔍}

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Topics {✒️}

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Schema {🗺️}

WebPage:
      mainEntity:
         headline:Contributions to the theory of stochastic programming
         description:Two stochastic programming decision models are presented. In the first one, we use probabilistic constraints, and constraints involving conditional expectations further incorporate penalties into the objective. The probabilistic constraint prescribes a lower bound for the probability of simultaneous occurrence of events, the number of which can be infinite in which case stochastic processes are involved. The second one is a variant of the model: two-stage programming under uncertainty, where we require the solvability of the second stage problem only with a prescribed (high) probability. The theory presented in this paper is based to a large extent on recent results of the author concerning logarithmic concave measures.
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         dateModified:
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            Mathematical Method
            Recent Result
            Decision Model
            Conditional Expectation
            Calculus of Variations and Optimal Control; Optimization
            Mathematics of Computing
            Numerical Analysis
            Combinatorics
            Theoretical
            Mathematical and Computational Physics
            Mathematical Methods in Physics
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      headline:Contributions to the theory of stochastic programming
      description:Two stochastic programming decision models are presented. In the first one, we use probabilistic constraints, and constraints involving conditional expectations further incorporate penalties into the objective. The probabilistic constraint prescribes a lower bound for the probability of simultaneous occurrence of events, the number of which can be infinite in which case stochastic processes are involved. The second one is a variant of the model: two-stage programming under uncertainty, where we require the solvability of the second stage problem only with a prescribed (high) probability. The theory presented in this paper is based to a large extent on recent results of the author concerning logarithmic concave measures.
      datePublished:
      dateModified:
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         Mathematical Method
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         Conditional Expectation
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         Mathematics of Computing
         Numerical Analysis
         Combinatorics
         Theoretical
         Mathematical and Computational Physics
         Mathematical Methods in Physics
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                     name:Technological University and Hungarian Academy of Sciences, Budapest, Hungary
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External Links {🔗}(39)

Analytics and Tracking {📊}

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Libraries {📚}

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CDN Services {📦}

  • Crossref

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