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Dynamic Resource Allocation Model

Project Overview

This project is an Excel-based dynamic resource allocation model designed to distribute a fixed reward pool across participants using a transparent and configurable scoring framework.

The model combines two key factors:

  • participation level
  • support need

These factors are converted into weighted coefficients, combined into a final priority score, and then used to allocate rewards proportionally.


Business Problem

When a limited pool of resources must be distributed fairly, equal allocation is often inefficient because it ignores differences in contribution and support needs.

This model solves that problem by introducing a rule-based scoring system that:

  • rewards consistent participation
  • increases support weight for lower-benchmark participants
  • limits distortion from extreme outliers
  • keeps the allocation logic transparent and adjustable

Model Logic

1. Activity Coefficient

Measures participant activity during the evaluation period.

Formula:

ActivityCoef = Days Active / Max Days


2. Support Coefficient

Measures support need relative to a target benchmark.

Formula:

GearCoef = MAX(0, MIN(1, (Target Benchmark - Current Level) / Support Range))

This coefficient is normalized and clamped to the 0–1 range:

  • participants at or above the benchmark receive 0 additional support weight
  • participants significantly below the benchmark are capped at 1
  • values inside the range scale proportionally

This makes the model more robust and prevents extreme outliers from distorting allocations.


3. Priority Score

Combines participation and support need using configurable weights.

Formula:

Priority Score = ActivityCoef × Activity Weight + GearCoef × Support Weight

Participants with zero activity are excluded from allocation:

  • if ActivityCoef = 0, then Priority Score = 0

4. Reward Allocation

The reward pool is distributed proportionally based on each participant’s final priority score.

Formula:

Reward = Priority Score / SUM(Priority Score) × Reward Pool


Parameters

The model is driven by a dedicated Parameters sheet, which allows the scoring logic to be adjusted without changing formulas.

Main parameters:

  • Reward Pool — total resources available for allocation
  • Activity Weight — weight assigned to participation
  • Support Weight — weight assigned to support need
  • Max Days — maximum number of active days in the evaluation period
  • Target Benchmark — reference level used to calculate support need
  • Support Range — gap from the benchmark at which the support coefficient reaches its maximum value of 1

File Structure

The workbook contains three sheets:

  • Parameters — configurable model inputs
  • Online_Sample — sample participant input data
  • Allocation_Model — calculation logic for coefficients, priority scores, and final reward allocation

Why This Model Matters

This project demonstrates how a limited resource pool can be distributed fairly using a parameter-driven weighted scoring model.

The design emphasizes:

  • explainability
  • fairness
  • flexibility
  • outlier-safe scoring
  • proportional allocation

Although the original inspiration came from reward distribution, the framework can be applied more broadly to other allocation problems.


Transferable Use Cases

This type of model can be adapted for:

  • team bonus allocation
  • training budget distribution
  • mentorship prioritization
  • internal support resource planning
  • project funding allocation

Skills Demonstrated

  • Excel modeling
  • weighted scoring design
  • parameter-driven logic
  • normalization and coefficient capping
  • proportional allocation
  • explainable decision modeling

Key Takeaway

This project is not just a spreadsheet calculation. It is a structured decision model that translates contribution and support need into a transparent allocation framework that can be reused across different business scenarios.

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Excel-based weighted resource allocation model with normalized scoring and proportional reward distribution.

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