# Pressure-impulse theory for liquid impact problems

- Title: Pressure-impulse theory for liquid impact problems
- Authors: Mark J. Cooker; D. H. Peregrine
- Year: 1995
- DOI: 10.1017/S0022112095003053
- arXiv ID/URL: Not yet checked
- Source URL: https://doi.org/10.1017/S0022112095003053
- Record type: journal-article
- Date searched: 2026-10-14
- Record origin: Existing project citation
- Evidence level: E: publisher-deposited abstract
- Access status: Metadata and abstract evidence; full-text access not verified.
- Lesson mapping: Chapter 1; Chapter 3

## Two-sentence summary

The paper models liquid impact through pressure impulse and incompressible boundary conditions.
The abstract describes analytical impact examples; new experiments are unverified.

## Provenance

Canonical metadata: https://api.crossref.org/works/10.1017%2Fs0022112095003053

Venue: Journal of Fluid Mechanics

Local citation locations:

- `reference/sources.html:3`
- `reports/PFC_Project_Report_20261011_ppt169_20261011/sources/reference-provenance/capture_reference_provenance.py:125`
- `reports/PFC_Project_Report_20261011_ppt169_20261011/sources/reference-provenance/course_bibliography.original.html.txt:3`
- `reports/PFC_Project_Report_20261011_ppt169_20261011/sources/reference-provenance/report_references.json:65`
- `reports/PFC_Project_Report_20261011_ppt169_20261011/sources/reference-provenance/report_references.json:81`
- `reports/PFC_Project_Report_20261011_ppt169_20261011/sources/reference-provenance/report_references.json:82`
- `reports/PFC_Project_Report_20261011_ppt169_20261011/sources/reference-provenance/report_references.json:83`
- `reports/PFC_Project_Report_20261011_ppt169_20261011/validation/notes_cross_review_01_15.md:35`
- `scripts/source_catalog.py:4`
- `sources/Laser_PFC_Cavitation_Jet_Transfer_Course_EN.md:1137`

## Applicability and gaps

A pressure impulse requires a specified geometry and pre-impact velocity field. Peak pressure additionally requires the temporal load profile.

## Evidence review

- Date read: 2026-10-18
- Source read: https://api.crossref.org/works/10.1017%2Fs0022112095003053
- Locator: Crossref abstract: mathematical model and boundary conditions