Turkey to Russia · 1,346 miles (2,166 km)

Bodrum (BJV) to Moscow (VKO) flights

2 airlines fly nonstop from Bodrum (BJV) to Moscow (VKO): AZUR air and Pegasus. The two airports are 1,346 miles (2,166 km) apart. There are also 5 ways to fly it with one stop, through Istanbul, Istanbul and Izmir and more.

Airlines flying nonstop from BJV to VKO

  • ZF
    AZUR airNot in an alliance
  • Pegasus logo
    PegasusNot in an alliance

BJV to VKO with one stop

5 connections, most direct first. 2-stop routings and flight times are in Routes with Pro.

  • Via Istanbul (SAW)Pegasus and AJet the whole way
    Pegasus logo
    AJet logo
    Pegasus logo
    AJet logo
  • Via Istanbul (IST)Turkish Airlines the whole way
    Turkish Airlines logo
    DP
    Turkish Airlines logo
  • Via Izmir (ADB)TUI fly Belgium, then Pegasus
    TB
    Pegasus logo
  • Via Ankara (ESB)AJet the whole way
    Pegasus logo
    AJet logo
    AJet logo
  • Via Baku (GYD)Azerbaijan Airlines the whole way
    J2
    J2
    UT

BJV to VKO: common questions

Which airlines fly nonstop from BJV to VKO?

AZUR air and Pegasus fly nonstop from Bodrum (BJV) to Moscow (VKO).

How far is Bodrum from Moscow by plane?

Bodrum (BJV) and Moscow (VKO) are 1,346 miles (2,166 km) apart along the great circle, the shortest path a flight can take. Connections add distance on top.

How many miles does BJV to VKO cost?

It depends on the program: each prices the route from its own chart or dynamically. The Award Flight Pricer compares 30+ programs for BJV to VKO with taxes and fees.

Where can I connect between Bodrum and Moscow?

The most direct connections are through Istanbul (SAW), Istanbul (IST), Izmir (ADB), Ankara (ESB) and Baku (GYD). On 4 of them the same airline flies both flights, for example Pegasus through Istanbul.

More routes

Routes are scheduled nonstop flights. The route data is refreshed monthly; this list was last checked November 11, 2026. Seasonal routes and new launches can be missing or end early, so confirm with the airline before you book. Distances are great-circle, the shortest path between the two airports.