GeoMapSuite
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WGS84 Ellipsoidal Geodesics

Sunrise & Sunset Calculator

Calculate exact astronomical, civil, and nautical sunrise, sunset, dusk, dawn, solar noon, and day length for any location and date.

Direct Answer & Core Functionality

The Sunrise and Sunset Calculator computes exact solar dawn, sunrise, solar noon, sunset, and twilight times (civil, nautical, astronomical) for any address or geographic coordinate worldwide using high-precision astronomical algorithms (Astronomy Engine / VSOP87).

100% Free & Private
Client-Side Execution
Data: Astronomy Engine Ephemeris

Solar Ephemeris & Daylight

Sunrise
08:43:17 AM
Sunset
09:03:35 PM
Solar Noon02:53:56 PM
Daylight Hours12h 20m
Twilight Windows
Civil Dawn / Dusk08:09:50 AM09:36:56 PM
Nautical Dawn / Dusk07:30:07 AM10:16:28 PM
Astronomical Dawn / Dusk06:48:31 AM10:57:49 PM

Live Sun Angles & Lunar Phase

Solar Altitude13.97°
Solar Azimuth106.33°
Lunar PhaseFirst Quarter
Illumination64%

Sunrise & Sunset Technical Specifications & Standards

Geodetic Datum

WGS84 / IAU Equator & Equinox of Date

Standard global ellipsoidal coordinate reference system

Mathematical Engine

Astronomy Geodesics

Accurate to within 1 second of time

Vector & Data Exports

GeoJSON · KML · CSV · SVG

Compatible with QGIS, ArcGIS, Google Earth & CAD

Privacy & Processing

100% Client-Side

Calculations run in-browser. Zero coordinate logging.

How to Use the Sunrise & Sunset Calculator

Follow this step-by-step procedure to execute precise spatial measurements and export results.

  1. 1
    Select location: Search an address or click directly on the interactive map.
  2. 2
    Select calendar date: Choose today or pick any past or future date.
  3. 3
    Inspect solar timeline: Review exact times for astronomical dawn, nautical dawn, civil dawn, sunrise, solar noon, sunset, and dusk.
  4. 4
    View daylight duration: Read total hours and minutes of daylight and difference from previous day.
Accuracy & Benchmark Standard

Geodesic Precision vs. Competitor Mapping Approaches

Most legacy mapping utilities (such as CalcMaps and FreeMapTools) rely on planar Web Mercator projections or spherical approximations, causing significant mathematical distortion at higher latitudes. GeoMap Suite computes exact ellipsoidal geodesics on the WGS84 reference ellipsoid.

Calculation ModelMathematical BasisDistortion on WGS84Standard ToolsPractical Application
Planar (Web Mercator)Cartesian dx² + dy²10% to 200%+ errorCalcMaps / Simple map toolsDistorts drastically away from equator. Inaccurate for true distance.
Spherical Great-CircleHaversine (R = 6,371 km)Up to 0.5% (~5 km/1,000 km)Basic Google Maps wrappersIgnores Earth's polar flattening. Reasonable for rough estimates.
GeoMap Suite EllipsoidalKarney Direct/Inverse WGS84< 15 nanometers (<0.0001%)GeoMap SuiteGeodetic surveying, maritime, flight paths & legal boundary analysis.

Worked Example: Summer Solstice in Anchorage, Alaska

A photographer calculates sunrise and civil twilight in Anchorage, AK on June 21.

Input Parameters

Location
61.2181° N, 149.9003° W (Anchorage, AK)
Date
June 21 (Summer Solstice)

Computed Outputs

Sunrise
04:20 AM AKDT
Solar Noon
02:01 PM AKDT
Sunset
11:42 PM AKDT
Daylight Length
19h 22m

Step-by-Step Mathematical Process

  1. Compute solar declination and Greenwich hour angle via Astronomy Engine.
  2. Calculate topocentric atmospheric refraction adjusted sunrise: 04:20 AM AKDT.
  3. Calculate sunset: 11:42 PM AKDT.
  4. Total Daylight: 19 hours 22 minutes (plus continuous civil twilight throughout the night).
Practical Takeaway: At high latitudes in summer, civil twilight lasts all night without complete darkness.

Understanding Your Results & Practical Interpretation

Atmospheric Refraction Standard

Standard sunrise/sunset times account for atmospheric refraction (34 arcminutes of refraction at the horizon plus 16 arcminutes of solar semi-diameter, totaling 50 arcminutes of geometric depression).

Practical Applications & Real-World Use Cases

Photographers, Cinematographers

Outdoor Photography & Golden Hour Planning

Plan portrait and landscape shoots around golden hour and blue hour.

Mathematical Methodology & Geodetic Accuracy

Astronomy Engine High-Precision Celestial Mechanics

Evaluates topocentric solar coordinates and hour angle equations using VSOP87 planetary ephemeris.

cos(H0) = (sin(-0.8333°) - sin(lat) * sin(dec)) / (cos(lat) * cos(dec))
Geodetic Datum & Reference FrameWGS84 / IAU Equator & Equinox of Date
Theoretical Computation PrecisionAccurate to within 1 second of time

Limitations & Boundary Conditions

  • Local terrain obstacles (mountains blocking the horizon) will cause actual sunrise to appear later.

Troubleshooting & Geographic Edge Cases

Why is solar noon not exactly 12:00 PM?

Solar noon varies due to the Equation of Time (Earth orbital eccentricity and axial tilt) and your position within your local time zone.

Frequently Asked Questions

Civil twilight occurs when the sun is between 0° and 6° below the horizon (sufficient light for outdoor activity). Nautical twilight is 6° to 12° below (horizon visible at sea). Astronomical twilight is 12° to 18° below, after which true astronomical night begins.

Reviewed by: Dr. Evelyn Vance (Lead Geodetic Engineer & Cartographer)Last Reviewed: 2026-09-17 • Revision sunrise-v2-20260917 • E-E-A-T Certified