Tennis at the 2013 Summer Universiade – Mixed Doubles

Mixed Doubles
	Tennis at the 2013 Summer Universiade
Champions	Andrey Kuznetsov (RUS); Elena Vesnina (RUS);
Runners-up	Shota Tagawa (JPN); Hiroko Kuwata (JPN);
Final score	6–4, 3–6, [12–10]

The mixed doubles tennis event at the 2013 Summer Universiade was held from July 8 to 16 at the Tennis Academy in Kazan, Russia.

Seeds

The first seed received a bye into the second round.

Andrey Kuznetsov (RUS) / Elena Vesnina (RUS) (Champions, gold medallists)
Lee Hsin-han (TPE) / Lee Hua-chen (TPE) (Semifinals, bronze medallists)
Andrei Vasilevski (BLR) / Ilona Kremen (BLR) (Quarterfinals)
Kittiphong Wachiramanowong (THA) / Varatchaya Wongteanchai (THA) (Second round)
Nam Ji-sung (KOR) / Yu Min-hwa (KOR) (Quarterfinals)
Shota Tagawa (JPN) / Hiroko Kuwata (JPN) (Final, silver medallists)
Michal Pažický (SVK) / Karin Morgošová (SVK) (Second round)
Petr Michnev (CZE) / Kateřina Vaňková (CZE) (Second round)

Draw

Key

Finals

Semifinals				Final


1	Andrey Kuznetsov (RUS) Elena Vesnina (RUS)	6	6

	Patrick Olivier Eichenberger (SUI) Lisa Sabino (SUI)	2	3
				1	Andrey Kuznetsov (RUS) Elena Vesnina (RUS)	6	3	[12]

				6	Shota Tagawa (JPN) Hiroko Kuwata (JPN)	4	6	[10]
6	Shota Tagawa (JPN) Hiroko Kuwata (JPN)	6	6

2	Lee Hsin-han (TPE) Lee Hua-chen (TPE)	2	2

Top Half

First Round				Second Round					Quarterfinals				Semifinals


				1	A Kuznetsov (RUS) E Vesnina (RUS)	6	6
	SF Lam (HKG) HC Wu (HKG)	6	6		SF Lam (HKG) HC Wu (HKG)	1	1
	KB Ocampo (PHI) E Balanga (PHI)	2	2						1	A Kuznetsov (RUS) E Vesnina (RUS)	6	6
	I Juneau (CAN) DM Harmath (CAN)	6	6						5	J-s Nam (KOR) M-h Yu (KOR)	2	4
	V Rakotondramanga (MAD) H Andriamananarivo (MAD)	4	2		I Juneau (CAN) DM Harmath (CAN)	6	3	[10]
	J Wiesinger (BRA) F Chiaparini (BRA)	4	1	5	J-s Nam (KOR) M-h Yu (KOR)	3	6	[12]
5	J-s Nam (KOR) M-h Yu (KOR)	6	6										1	A Kuznetsov (RUS) E Vesnina (RUS)	6	6
4	K Wachiramanowong (THA) V Wongteanchai (THA)	6	6											PO Eichenberger (SUI) L Sabino (SUI)	2	3
	F Mulenga (ZAM) M Dimingo (ZAM)	0	1	4	K Wachiramanowong (THA) V Wongteanchai (THA)	6	4	[8]
	JI Badano (ARG) BA Jozami (ARG)	3	6⁸		SMA Syed (MAS) J Noordin (MAS)	2	6	[10]
	SMA Syed (MAS) J Noordin (MAS)	6	7¹⁰							SMA Syed (MAS) J Noordin (MAS)	2	3
	K Thiyambarawatta (SRI) KA Kirthsinhe (SRI)									PO Eichenberger (SUI) L Sabino (SUI)	6	6
	PO Eichenberger (SUI) L Sabino (SUI)	w/o			PO Eichenberger (SUI) L Sabino (SUI)	6	6
	J Zavcer (SLO) P Vollmeier (SLO)	2	3	8	P Michnev (CZE) K Vaňková (CZE)	1	2
8	P Michnev (CZE) K Vaňková (CZE)	6	6

Bottom Half

First Round					Second Round				Quarterfinals					Semifinals

6	S Tagawa (JPN) H Kuwata (JPN)	6	6
	J-M Erasmus (NAM) CL Moolman (NAM)	3	4		6	S Tagawa (JPN) H Kuwata (JPN)	6	6
	A Taifour (JOR) J Hatamleh (JOR)	1	2			Y Zhang (CHN) L Lin (CHN)	1	1
	Y Zhang (CHN) L Lin (CHN)	6	6						6	S Tagawa (JPN) H Kuwata (JPN)	6	6
	A Hoang (FRA) A Van Carter (FRA)	2	2						3	A Vasilevski (BLR) I Kremen (BLR)	4	3
	JP Murra (MEX) AP de la Peña Rosas (MEX)	6	6			JP Murra (MEX) AP de la Peña Rosas (MEX)	3	1
	A Ernepesov (TKM) A Prenko (TKM)	2	1		3	A Vasilevski (BLR) I Kremen (BLR)	6	6
3	A Vasilevski (BLR) I Kremen (BLR)	6	6											6	S Tagawa (JPN) H Kuwata (JPN)	6	6
7	M Pažický (SVK) K Morgošová (SVK)	4	6	[10]										2	H-h Lee (TPE) H-c Lee (TPE)	2	2
	M Deviatiarov (UKR) G Piven (UKR)	6	1	[7]	7	M Pažický (SVK) K Morgošová (SVK)	6¹¹	6⁷
	D Cochrane (GBR) A Fitzpatrick (GBR)	6	6			D Cochrane (GBR) A Fitzpatrick (GBR)	7¹³	7⁹
	M Munkhbayar (MGL) J Altansarnai (MGL)	3	1							D Cochrane (GBR) A Fitzpatrick (GBR)	6	5	[8]
	J Wang (USA) E Yates (USA)	6	6						2	H-h Lee (TPE) H-c Lee (TPE)	3	7	[10]
	T Chitemamwise (ZIM) MF Nyakudzuka (ZIM)	0	0			J Wang (USA) E Yates (USA)	1	2
	S Thompson (AUS) A Bai (AUS)	2	3		2	H-h Lee (TPE) H-c Lee (TPE)	6	6
2	H-h Lee (TPE) H-c Lee (TPE)	6	6

gollark: One interesting and somewhat weird method of data storage is to beam it at a mirror as some sort of electromagnetic radiation, and then rebroadcast the incoming signal back at the mirror as it comes back.

gollark: HDDs probably lose magnetism over time.

gollark: According to Wikipedia, tin has 10 stable isotopes, so you could probably get it to one, um, dectet per atom that way.

gollark: It is probably also true that in both instances of "rebuild from practically nothing" you lose a lot, but in the eldræverse case that losing a lot would still put them substantially above us.

gollark: Anyway, in the middle of that graph you get complex interdependent highly globalised societies like ours, except with no convenient shortcut to bootstrapping your technology again.

References

Main Draw

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