Remarkably, Osaka has won every slam in which she's reached the quarterfinals -- a compelling record of finishing the task.
The U.S. Open rolls into day two with another slate of first-round matches to watch. The legendary Venus Williams makes her main-draw singles return at age 45, Carlos Alcaraz faces a tricky assignment ...
Four years ago, Emma Raducanu shocked the tennis world when she won the U.S. Open as an 18-year-old qualifier. But nearly as staggering had been Raducanu’s lack of success at Flushing Meadows since ...
Emma Raducanu faces Elena Rybakina in her first third-round match at Flushing Meadows since her unexpected triumph in New York four years ago. The Briton has beaten two qualifiers so far this week and ...
Russian tennis player Daniil Medvedev won the battle but not the war Sunday night at the U.S. Open. Facing match point during his first-round U.S. Open match against Benjamin Bonzi of France, Medvedev ...
Osaka has won four major championships, all on hard courts. That includes titles at the U.S. Open in 2018 and 2020.
Here’s a recent tennis story via The Associated Press: NEW YORK (AP) — Carlos Alcaraz and Novak Djokovic will face potential difficult American opponents when they begin their quest for another U.S.
Naomi Osaka bids to reach her first grand slam final in almost five years against home US Open favourite Amanda Anisimova, with defending champion Aryna Sabalenka to face the winner. Osaka, the 2019 ...
Defending champion Jannik Sinner battles Lorenzo Musetti in an all-Italian US Open quarter-final. The World No 1 is on a 25-match winning streak at the hard-court grand slams and was in dominant form ...
Jeline Vandromme, 17, became the first Belgian in 14 years to win a girls' Grand Slam title -- and extended her winning streak at all levels to 23 matches and 33 sets -- after defeating Lea Nilsson in ...
FLUSHING, N.Y. — In late summer, professional tennis lands in opposite world in New York City. Don’t go looking for hushed tones, decorous silence or the other traditions of a sport whose roots exist ...