Table of Contents

Project Name: Ageometer

Group 3

  1. Ananta Bhadra Lamichhane (LUT: 0331749)
  2. Nana Assyne (LUT: 0346792)
  3. Pankaj Jaiswal (University of Eastern Finland; Joensuu)

Idea

This application estimates the age of any construction based on observatory value and construction parameters. Since Construction Industry have variety of structures, so, primarily we will focus on bridge and consider expanding to other structure if time permits. The estimation is based on standard mathematical expressions for age calculations.

Motivation

Most construction projects are located far aware from organizations or companies promises. Construction Engineers when at site need to perform some test and get result immediately.

The only device that is appropriate for such test is our mobile that can make instant calculation on the site .It is in view of this that we are developing “Ageometer” whose main purpose is to help construction engineers to be able to perform test on concrete (bridge) to determine how long a concrete can stay (life expectancy) which include the ability to perform and get result on site everywhere without permanent physical connection to cable networks

Inputs

Outputs

Description

This application makes easier for Construction Engineers to make a estimation of age of a concrete structure. Since the variety of construction structure is very wide, we would focus on only few structures.

The formula given below is for calculating the estimation age of concrete structure but to make it easier for our application we have generalized the formula :-

where:

                                                                
    C(x,t) = the measured chloride concentration at a desired depth,x;      
    
    Co= the surface concentration measured at 0.5 in below the deck surface, lbs/yd3 ;
                                                               
    t = the time in years; and
                                                              
    Dac= the diffusion constant, in in/yr.
                                                                
    The erf (y) function is the integral of the Gaussian distribution function from 0 to y.
                                                              

Features

1 = most critical or core .. 3 least critical or core feature

Feature Priority Status
input 1 done
Info Process 1 done
output 1 done
view report 1 done
File Storage 1 done

System Requirement

Design

Screenshots

Input Interface

Input Interface

Main Interface

Main Interface

Output Interface

Output Interface

Implementation Comments

Presentation

Idea Presentation: ageometer_-_idea_presentation.ppt

Final Presentation: ageometer_-_final_presentation.ppt

Package

ageometer_-_final_code.zip

How to run

It runs on the normal running procedural as other GTK files. It does not have any specific requirements.

Conclusion of your work