2020 in tennis

This page will cover all the important events in the sport of tennis in 2020. Primarily, it will provide the results of notable tournaments throughout the year on both the ATP and WTA Tours, the Davis Cup, and the Fed Cup.

Years in tennis

2020 in sports

  • Rugby union
  • Snooker
    • 2019–20
    • 2020–21
  • Squash

ITF

Grand Slam events

CategoryChampionshipChampionsFinalistsScore in the final
Men's singles Australian Open Novak Djokovic Dominic Thiem6–4, 4–6, 2–6, 6–3, 6–4
WimbledonCancelled
US Open
French Open
CategoryChampionshipChampionsFinalistsScore in the final
Women's singles Australian Open Sofia Kenin Garbiñe Muguruza4–6, 6–2, 6–2
WimbledonCancelled
US Open
French Open
CategoryChampionshipChampionsFinalistsScore in the final
Men's Doubles Australian Open Rajeev Ram
Joe Salisbury
Max Purcell
Luke Saville
6–4, 6–2
WimbledonCancelled
US Open

French Open

CategoryChampionshipChampionsFinalistsScore in the final
Women's Doubles Australian Open Tímea Babos
Kristina Mladenovic
Hsieh Su-wei
Barbora Strýcová
6–2, 6–1
WimbledonCancelled
US Open

French Open

CategoryChampionshipChampionsFinalistsScore in the final
Mixed Doubles Australian Open Barbora Krejčíková
Nikola Mektić
Bethanie Mattek-Sands
Jamie Murray
5–7, 6–4, [10–1]
WimbledonCancelled
US Open

French Open

Davis Cup

Final tournament will be played in November.

Fed Cup

Final tournament will be played in November.

Important events

gollark: Oh hypermemetic bee tesseracts.
gollark: Thusly, ECPP/APR/PSW one?
gollark: > While the algorithm is of immense theoretical importance, it is not used in practice, rendering it a galactic algorithm. For 64-bit inputs, the Baillie–PSW primality test is deterministic and runs many orders of magnitude faster. For larger inputs, the performance of the (also unconditionally correct) ECPP and APR tests is far superior to AKS. Additionally, ECPP can output a primality certificate that allows independent and rapid verification of the results, which is not possible with the AKS algorithm.
gollark: I mean, it's probably true, right?
gollark: Assume the Riemann hypothesis and use the miller test?

References

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