The Black Keys
groupAmerican rock band
- Origin
- Akron
- Formed
- 2001
- Genre
- blues rock, garage rock, indie rock
- Label
- Nonesuch Records
- Members
- Dan Auerbach, Patrick Carney
The Black Keys
20 upcoming events · 19 venues · North Charleston, Chicago, Newport, Dallas, Windsor, Edmonton, Halifax, Houston, Las Vegas, Saint Paul, Laval, Nashville, Oklahoma City, La Vista, Kanata, Pittsburgh, Richmond, Chesterfield, Clearwater
Tickets from
$39.69
13,893 available
Market Status
Moderate
Price Range
39.69 – 105.62
Events
20
Tickets Available
13,893
Demand Distribution
💰 Best Value
🔥 High Demand
⏰ Last Minute
📅 Price Calendar
July 2026
September 2026
🌎 City Comparison
All Events
This Week
1This Month
1Upcoming
18The Black Keys with Eddie 9V
The Salt Shed Outdoors - Chicago
2026 Minnesota Yacht Club - Friday Pass (The Lumineers, The Black Keys, Mt. Joy)
Harriet Island Park
The Black Keys with Eddie 9V
The Factory - Chesterfield
Venues
The Black Keys — Ticket Intelligence
The Black Keys has 20 upcoming shows across 19 cities including North Charleston, Chicago, Newport, Dallas, Windsor, Edmonton, Halifax, Houston, Las Vegas, Saint Paul, Laval, Nashville, Oklahoma City, La Vista, Kanata, Pittsburgh, Richmond, Chesterfield, Clearwater. Performances are scheduled at Firefly Distillery, The Salt Shed Outdoors - Chicago, MegaCorp Pavilion and 16 more. Tickets range from $39.69 to $105.62, with 13,893 tickets currently available.
Moderate
Current market analysis shows moderate demand with good availability for The Black Keys shows. 90% of dates show moderate, 10% of dates show available. North Charleston offers tickets starting at $105.62, while Edmonton starts at $39.69.
Strong
1 shows are available within the next 7 days. 4 weekend dates have tickets available.
Moderate
The best value date is Thursday, June 4 at Rogers Place, with tickets from $39.69. Weekend tickets start at $44.59. There is a significant price range between dates, so comparing options can lead to substantial savings.
🎯 Buying Guidance
There is good availability across most dates. Comparing prices between dates can help find the best value.
The Black Keys shows run from June 3 to October 18, 2026, a span of 137 days. The average gap between show dates is 7 days. Friday is the most common performance day, with 6 of 20 shows (30%).
The median ticket price across all The Black Keys shows is $58.4, with the lowest at $39.69 and the highest at $105.62. Weekend dates have a median price of $77, 51% higher than the weekday median of $51.
The market shows a balanced distribution, with 90% of dates at moderate demand and broader selection across price tiers. Edmonton has the strongest demand signal (moderate), while North Charleston offers broader availability (available).
Frequently Asked Questions
How much are The Black Keys tickets?▾
The Black Keys tickets range from $39.69 to $105.62. There are currently 13,893 tickets available across 20 shows.
Where is The Black Keys playing?▾
The Black Keys has upcoming shows in North Charleston, Chicago, Newport, Dallas, Windsor, Edmonton, Halifax, Houston, Las Vegas, Saint Paul, Laval, Nashville, Oklahoma City, La Vista, Kanata, Pittsburgh, Richmond, Chesterfield, Clearwater. Edmonton has 1 shows, Kanata has 1 shows, Chicago has 1 shows, Saint Paul has 1 shows, Oklahoma City has 1 shows, Dallas has 1 shows, Nashville has 2 shows, Las Vegas has 1 shows, Windsor has 1 shows, Richmond has 1 shows, Laval has 1 shows, La Vista has 1 shows, Chesterfield has 1 shows, Houston has 1 shows, Clearwater has 1 shows, Pittsburgh has 1 shows, Newport has 1 shows, Halifax has 1 shows, North Charleston has 1 shows.
When is the next The Black Keys show?▾
The next The Black Keys show is on Thursday, June 4, 2026 at Rogers Place, with tickets from $39.69.
Are The Black Keys tickets still available?▾
Yes. There are 13,893 tickets available across 20 upcoming dates. Current market status is moderate.
When is the best time to buy The Black Keys tickets?▾
There is good availability across most dates. Comparing prices between dates can help find the best value.