Amandine Hesse vs Ikumi Yamazaki Head-to-Head Stats, Results & Performance Comparison

Analyzing the performance of both players on their second serves in recent months, Hesse has achieved a 38.96% win rate in points, closely rivaling Yamazaki's 39.76%. This metric is significantly correlated with match prediction accuracy, providing insight into their serving capabilities under pressure.

Examining the return game statistics, Yamazaki has demonstrated superior skill, winning 54.45% of opponents' second serve points compared to Hesse's 48.75%. Yamazaki also exceeds in first serve returns, securing 35.83% of points against Hesse’s 30.88%. This return data can be pivotal in forecasting which player might dominate the head-to-head matchup.

Under pressure, Hesse has shown resilience, saving 49.12% of breakpoints, surpassing Yamazaki's 43.41%. This information is particularly valuable for making strategic in-game bets. In terms of breakpoint conversions, Hesse slightly leads with 37.7%, compared to Yamazaki’s 36.17% conversion rate, providing crucial insights during live betting scenarios.

Reflecting on the past year's performance, Hesse has won 52.7% of their matches while Yamazaki boasts a 63.64% win rate, which shapes the overall prediction of their head-to-head engagement. Looking at surface preferences, Hesse performs best on Hard courts with a 58% win rate, while Yamazaki excels on Grass, maintaining a perfect record.

Both players predominantly participate in Challengers/ITF tournaments >$10K, with Yamazaki showing greater success, winning 64.41% of such matches compared to Hesse's 54.29%. Nonetheless, Hesse has faced higher-ranked opponents, with an average ranking of 350.18, compared to Yamazaki's 454.56, adding depth to their competitive experience.

Predicting outcomes in deciding sets, Yamazaki also holds an advantage by winning 55% of these crucial sets over the past year, compared to Hesse's 40%. As these factors accumulate, Yamazaki appears as the favored winner for the upcoming match, given their impressive statistics and recent form.