# Kite Bridle Tension Analyzer AI Agent Connect

> Calculates tension distribution and failure risks for kite bridle systems.

## Overview
- **Category:** engineering
- **Price:** Free
- **Endpoint:** https://edge.vinkius.com/vk_preview_1ph4brDHb4I6znsxMT32OCYOx73WGtT6oGxI4X2B/ai-agent-connect
- **Tags:** kite, tension, physics, aerodynamics, structural-analysis

## Description

This MCP server provides precise force analysis for kite bridle systems. It uses static equilibrium principles to determine how aerodynamic power is distributed across attachment points. Use `calculate_line_tensions` to find the specific force on each line, `analyze_load_distribution` to check for imbalances, `evaluate_system_wear` to account for friction and hardware degradation, and `identify_failure_risks` to detect critical lines that may exceed material limits.

## Tools

### analyze_load_distribution
Answers how evenly the force is spread across the bridle system to identify imbalances

### calculate_line_tensions
Determines the specific tension force for every individual bridle line in the system

### evaluate_system_wear
Estimates how much friction and physical wear will impact the actual tension experienced by the kite

### identify_failure_risks
Identifies specific components or lines that are likely to break under the current load

## Prompt Examples

**Prompt:** 
```
Calculate the tension for each line given a kite power of 500N and this geometry: {"angles": [45, 45], "lengths": [2, 2]} with attachment points: [{"x": 0, "y": 0}, {"x": 1, "y": 1}]
```

**Response:** 
```
The tension for line 1 is 353.55N and line 2 is 353.55N, with a perfectly balanced distribution.
```

**Prompt:** 
```
What is the safety factor if my lines have tensions of [400, 450, 380] and material limits of [500, 400, 500]?
```

**Response:** 
```
The system has a critical line at index 1, and the overall safety factor is 0.88.
```

**Prompt:** 
```
Check the load distribution for a 1000N kite with these attachment points: [{"x": 0, "y": 0}, {"x": 2, "y": 0}] and geometry: {"angles": [30, 30], "lengths": [1, 1]}
```

**Response:** 
```
The load is distributed as 50% for line 1 and 50% for line 2, with an imbalance ratio of 1.0.
```

## Frequently Asked Questions

**How does the tool account for line elasticity?**
The `calculate_line_tensions` tool accepts a `lineStretchFactor` to adjust the effective length of the lines, which shifts the geometric distribution of the load.

**Can I identify which lines are most likely to break?**
Yes, by using `identify_failure_risks`, you can compare calculated tensions against material limits to find critical lines and the system safety factor.

**Does this tool consider pulley friction?**
Yes, the `evaluate_system_wear` tool allows you to input a friction coefficient to estimate effective tension and friction loss.