Software · Structural reliability

SEMIP

A standalone tool for semi-probabilistic estimation of structural resistance variability and comparison of design approaches.

Original SEMIP page at BUT ↗

01 / Overview

From stochastic models to design values

SEMIP is a standalone software tool containing state-of-the-art semi-probabilistic methods for estimating the coefficient of variation of a quantity of interest, together with normative methods implemented in Eurocode for the design and assessment of structures using nonlinear finite element analysis.

The software provides three functions: defining a stochastic model from experiments or normative documents, estimating the coefficient of variation using probabilistic methods, and comparing resistance design values obtained by different techniques.

02 / Workflow

Three stages of analysis

STAGE 01

Define the stochastic model

Describe input random variables using experimental data, characteristic values or normative documents. SEMIP can efficiently recalculate quantiles and statistical moments from the available data.

STAGE 02

Estimate statistical moments

Estimate the statistical moments of structural resistance using probabilistic techniques, including Taylor Series Expansion and Numerical Quadrature.

STAGE 03

Compare design values

Determine resistance design values that satisfy specified safety requirements using different techniques, then compare and visualize the results in high-definition graphs.

Project acknowledgment. The original SEMIP page states: “The software PCE-UQ was developed with financial support of Technology Agency of the Czech Republic under project No. TH04010138.” This acknowledgment is reproduced as written on the source page; it refers specifically to PCE-UQ.

SEMIP analysis graphs from the original software page
SEMIP graphs from the original software page.

03 / Theory

Selected scientific papers

04 / Application

Structural resistance

SEMIP supports nonlinear finite element assessment and design of structures, including comparison of probabilistic and semi-probabilistic approaches to resistance.

Eigenvalue figure from the original SEMIP page
Figure from the original SEMIP page.