Full name | Radka Kocandová-Pelikánová |
---|---|
Country (sports) | Czech Republic Czechoslovakia |
Born | 3 July 1977 |
Retired | 2001 |
Prize money | $74,463 |
Singles | |
Career record | 163–139 |
Career titles | 1 ITF |
Highest ranking | No. 180 (28 September 1998) |
Doubles | |
Career record | 58–70 |
Career titles | 1 ITF |
Highest ranking | No. 166 (20 September 1999) |
Radka Kocandová (born 3 July 1977) is a Czech former professional tennis player.
Biography
Pelikánová, as she was originally known, began competing professionally in 1992.
She reached a best singles ranking of 180, with her best WTA Tour performance coming at the 1995 Prague Open, where she had a win over world number 62 Linda Harvey-Wild.[1] During her career she featured in the qualifying draw at the US Open on three occasions.
As a doubles player she was ranked as high as 166 and won one ITF $25,000 title.
Since retiring she has coached tennis in Prague.[2]
ITF finals
Singles (1–1)
Legend |
---|
$50,000 tournaments |
$25,000 tournaments |
$10,000 tournaments |
Result | No. | Date | Tournament | Surface | Opponent | Score |
---|---|---|---|---|---|---|
Loss | 1. | 8 February 1999 | Rogaška Slatina, Slovenia | Carpet | Renata Kučerová | 6–7, 3–6 |
Win | 2. | 21 February 2000 | Büchen, Germany | Carpet | Zuzana Ondrášková | 6–3, 7–5 |
Doubles (1–3)
Result | No. | Date | Tournament | Surface | Partner | Opponents | Score |
---|---|---|---|---|---|---|---|
Loss | 1. | 11 September 1995 | Karlovy Vary, Czech Republic | Clay | Andrea Noszály | Simona Galiková Květa Peschke |
3–6, 4–6 |
Win | 2. | 17 June 1996 | Bytom, Poland | Clay | Denisa Chládková | Eva Martincová Lenka Němečková |
7–6(0), 6–4 |
Loss | 3. | 1 November 1998 | Poitiers, France | Hard (i) | Gabriela Kučerová | Olga Lugina Elena Makarova |
0–6, 1–6 |
Loss | 4. | 21 June 1999 | Vaihingen, Germany | Clay | Ludmila Richterová | Patricia Wartusch Jasmin Wöhr |
1–6, 6–7 |
References
- ↑ "Results Plus". The New York Times. 10 May 1995.
- ↑ "Radka Kocandová". tkspoje.cz (in Czech).
External links
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